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How do I use this procedure in odeplot?...

Asked by: awass 301
procedure numeric odeplot
September 09 2017
0  10


I want to use a variant of the arctangent function in odeplot but I run into various problems. Here is the variant called at
> at := proc (x::realcons, yy)

if 0 < x then arctan(yy/x) elif x < 0 then Pi+arctan(yy/x) elif x = 0 then (1/2)*Pi end if end proc;


It would be nice to know if this is really what I want so I try to plot at  values for which I know the answer
> plot(at(-cos(-t), sin(t)), t = 0 .. 3.14);


Error, invalid input: at expects its 1st argument, x, to be of type realcons, but received -cos(t)


I have seen this problem before so I use single quotes with success:
plot('at(-cos(-t), sin(t))', t = 0 .. 3.14);

I get the desired plot;

Now I want to use this procedure in a plot of a numerical solution to an ODE.
The ODE is quite complicated but returns a procedure ,nans, that i use to visualize solutions via commands such as


> odeplot(nans, [[y, f(y)]], y = 0 .. 6);
No problem with any of that,

The problem arise when I define theta below
> theta := at(f(y)-(1/2)*Pi, diff(f(y), y));
and try to use it in odeplot, for example,
> odeplot(nans, [[y, theta]], y = 0 .. 6);
or
> theta1:=y->at(f(y)-Pi/(2),diff(f(y),y));


> odeplot(nans, [[y, theta1(y) ]], y = 0 .. 6);


Maple's complains about theta and theta1 and all of my attempts to fix the problem:


Error, (in plots/odeplot) curve 1 is not fully specified in terms of the ODE solution, found additional unknowns {Theta1}
or
Error, (in Theta1) invalid input: at expects its 1st argument, xx, to be of type realcons, but received f1(y)-(1/2)*Pi  or


Error, (in Theta1) invalid input: diff received HFloat(0.001), which is not valid for its 2nd argument


I supect there is an easy fix. If I give up on at and just use arctan I get an ugly jump in my plot but otherwise everything works.


I am looking for a high accuracy plot, however, and the jump obscures important features.

Please help!

define a vector from 2 points...

Asked by: Christopher2222 6030
September 09 2017
2  6

Something simple. 

Two points and there doesn't seem to be an internal command to define a vector from it. 

say for example we have p=(3,6,-1) and q=(4,-2,2)

How to write pq and have the answer of q-p as a vector returned?

Project Assistance needed...

Asked by: Adam Ledger 360
http interface
September 09 2017
1  3

I have a few "regular practices" on the interface that i want to implement into conjecturing automata, and i would really really be super appreciative if i can interface it with simon's/maplsoft's inverse symbollic calculator, the only problem really is  the HTTP aspect is going  to ( im assuming) need certain information only known to the people who brought the symbolliic calc online. So thats my  question / request for help

plot/ zoom and change the axises...

Asked by: diyaco 35
plot axes scale
September 09 2017
1  2

hi

I have an equation and I want to plot this in maple.

for example, this is my equation:

w=-4.918231636*z^3+2.486861786*z^2+.8573483099*z+2.341623514

1) I want to plot z/H (H is a number) versus w so I need to switch the axises.

2) I want to plot specific area (by using commands) for example vertical axis from -0.5..0.5 and horizontal from -2..3.

i don not want to use plot property because it should be aligned for every run and it is not permanent.

thank you very much

how to find new limit equation from this clue?...

Asked by: LeeHoYeung 535
limit
September 09 2017
0  0
From clues:
a1 := subs(y=n,1/y!*x^y); # diff make it equal to the left term
a2 := subs(y=n-1,1/y!*x^y);
simplify(factor(a1 - a2));
 
To find limit of below
nterm := sum(tanh(product(sum(kk, kk=1..jj),jj=1..y))*1/y!*x^y, y=n..n);
n2term := sum(tanh(product(sum(kk, kk=1..jj),jj=1..y))*1/y!*x^y, y=(n+1)..(n+1));
simplify(factor(n2term - nterm));
simplify(limit((subs(x=x+h, n2term)-n2term)/h, h=0)) = nterm;
 
question is to find a limit make n2term equal nterm after calculation

evalc and simplify...

Asked by: _Maxim_ 734
simplify evalc
September 08 2017
2  3

1. There is this weird bug:

evalc(Re((Re(z)+I*Im(z))^2)) assuming z::complex;
                                2
                               z

which looks like the assumption got lost somewhere along the way.

2. simplify and evalc can't automatically handle these:

simplify(z-Re(z)-I*Im(z));
                      z - Re(z) - I Im(z)

evalc(z-Re(z)-I*Im(z)) assuming z::complex;
                      z - Re(z) - I Im(z)

simplify(Re(z)^2+Im(z)^2-abs(z)^2);
                          2        2      2
                     Re(z)  + Im(z)  - |z| 

evalc(Re(z)^2+Im(z)^2-abs(z)^2) assuming z::complex;
                          2        2      2
                     Re(z)  + Im(z)  - |z|

One way to make it work is to do subs(z=Re(z)+I*Im(z),...) and then pass it to evalc. But see point 1. Another way that sometimes work is convert(...,abs).

Side note on convert: convert(...,Re) allows Im as well as Re. I think that's not very useful: typically the point of convert is that I want to get rid of other functions.

3. evalc tends to leave functions of complex argument unexpanded:

evalc(conjugate(sin(z))) assuming z::complex;
                                /_\
                             sin\z/

The real and imaginary parts aren't separated. Again, one way to make it work is this:

evalc(conjugate(sin(Re(z)+I*Im(z)))) assuming z::complex;
       sin(Re(z)) cosh(Im(z)) - I cos(Re(z)) sinh(Im(z))

But see point 1. Also, using just Re(z) and Im(z) won't always give the simplest form.

In fact, even for Re(sin(z)), which is technically already the real part, I'd say it's not very useful for evalc to just give back Re(sin(z)). sin(Re(z))*cosh(Im(z)) is a more useful output, with functions applied only to real quantities.

Using x+I*y instead of z won't help with the simplify examples, but evalc seems to work fine when all variables are assumed to be real.

 

Modify maple definition in help database...

Asked by: Christopher2222 6030
September 08 2017
0  2

There was a post in mapleprimes I asked a long time ago about how to modify the definition file in the maple help database.  It was answered but I can not locate the question. 

How to plot Saddle Node and Hopf Bifurcation in Ti...

Asked by: Buria 5
September 08 2017
1  3

I have the following time delayed equation

 

Here

I want to plot the saddle node and Hopf bifurcation diagram of this equation with the parameter G or ε. However since I am new with Maple the syntax is unknown to me. Can anyone please help me in this connection

Maple throws double free or corruption when starti...

Asked by: p1ersson 10
linux
September 08 2017
2  4

We get thrown an error when trying to run Maple 2017a.

Same result if executed with sudo. All available updates from apt installed. 

Linux Mint 18.2

GLX 1.4, direct rendering = yes
HP Zbook 16 GB RAMLinux 4.10.0-33-generic #37-16.04.1-Ubuntu SMP

$ maple -x 
*** Error in `/opt/maple2017/jre.X86_64_LINUX/bin/java': double free or corruption (out): 0x00007fb4f81d46e0 ***
======= Backtrace: =========
/lib/x86_64-linux-gnu/libc.so.6(+0x777e5)[0x7fb584ad37e5]
/lib/x86_64-linux-gnu/libc.so.6(+0x8037a)[0x7fb584adc37a]
/lib/x86_64-linux-gnu/libc.so.6(cfree+0x4c)[0x7fb584ae053c]
/usr/local/MATLAB/R2017a/bin/glnxa64/libfreetype.so.6(FT_Remove_Module+0xcf)[0x7fb4e202820f]
/usr/local/MATLAB/R2017a/bin/glnxa64/libfreetype.so.6(FT_Done_Library+0x11d)[0x7fb4e202892d]
/usr/local/MATLAB/R2017a/bin/glnxa64/libfreetype.so.6(FT_Done_FreeType+0xe)[0x7fb4e202026e]
[0x7fb56d017a14]
======= Memory map: ========
00400000-00401000 r-xp 00000000 08:08 524112 /opt/maple2017/jre.X86_64_LINUX/bin/java
00600000-00601000 rw-p 00000000 08:08 524112 /opt/maple2017/jre.X86_64_LINUX/bin/java
0155f000-01580000 rw-p 00000000 00:00 0                                  [heap]
c0000000-ce380000 rw-p 00000000 00:00 0
ce380000-eab00000 ---p 00000000 00:00 0
eab00000-f3380000 rw-p 00000000 00:00 0
f3380000-100000000 ---p 00000000 00:00 0
100000000-1006ec000 rw-p 00000000 00:00 0
1006ec000-140000000 ---p 00000000 00:00 0
7fb4dd85a000-7fb4dd8fe000 r-xp 00000000 08:07 6561341 /usr/lib/x86_64-linux-gnu/libfreetype.so.6.12.1
7fb4dd8fe000-7fb4ddafd000 ---p 000a4000 08:07 6561341 /usr/lib/x86_64-linux-gnu/libfreetype.so.6.12.1
7fb4ddafd000-7fb4ddb03000 r--p 000a3000 08:07 6561341 /usr/lib/x86_64-linux-gnu/libfreetype.so.6.12.1
7fb4ddb03000-7fb4ddb04000 rw-p 000a9000 08:07 6561341 /usr/lib/x86_64-linux-gnu/libfreetype.so.6.12.1
7fb4ddb04000-7fb4ddb09000 r-xp 00000000 08:08 401997 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libjavafx_font_freetype.so
7fb4ddb09000-7fb4ddd08000 ---p 00005000 08:08 401997 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libjavafx_font_freetype.so
7fb4ddd08000-7fb4ddd09000 rw-p 00004000 08:08 401997 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libjavafx_font_freetype.so
7fb4ddd09000-7fb4ddd0c000 r-xp 00000000 08:08 401993 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libjavafx_font.so
7fb4ddd0c000-7fb4ddf0b000 ---p 00003000 08:08 401993 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libjavafx_font.so
7fb4ddf0b000-7fb4ddf0c000 rw-p 00002000 08:08 401993 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libjavafx_font.so
7fb4ddf0c000-7fb4ddf0f000 ---p 00000000 00:00 0
7fb4ddf0f000-7fb4de1cd000 rw-p 00000000 00:00 0
7fb4de1cd000-7fb4de20d000 ---p 00000000 00:00 0
7fb4de20d000-7fb4de210000 ---p 00000000 00:00 0
7fb4de210000-7fb4de30e000 rw-p 00000000 00:00 0
7fb4de30e000-7fb4de311000 ---p 00000000 00:00 0
7fb4de311000-7fb4de40f000 rw-p 00000000 00:00 0
7fb4de40f000-7fb4de421000 r-xp 00000000 08:08 138932 /lib/x86_64-linux-gnu/libgpg-error.so.0.17.0
7fb4de421000-7fb4de621000 ---p 00012000 08:08 138932 /lib/x86_64-linux-gnu/libgpg-error.so.0.17.0
7fb4de621000-7fb4de622000 r--p 00012000 08:08 138932 /lib/x86_64-linux-gnu/libgpg-error.so.0.17.0
7fb4de622000-7fb4de623000 rw-p 00013000 08:08 138932 /lib/x86_64-linux-gnu/libgpg-error.so.0.17.0
7fb4de623000-7fb4de6fb000 r-xp 00000000 08:08 138922 /lib/x86_64-linux-gnu/libgcrypt.so.20.0.5
7fb4de6fb000-7fb4de8fa000 ---p 000d8000 08:08 138922 /lib/x86_64-linux-gnu/libgcrypt.so.20.0.5
7fb4de8fa000-7fb4de8fb000 r--p 000d7000 08:08 138922 /lib/x86_64-linux-gnu/libgcrypt.so.20.0.5
7fb4de8fb000-7fb4de903000 rw-p 000d8000 08:08 138922 /lib/x86_64-linux-gnu/libgcrypt.so.20.0.5
7fb4de903000-7fb4de904000 rw-p 00000000 00:00 0
7fb4de904000-7fb4de925000 r-xp 00000000 08:08 138955                     /lib/x86_64-linux-gnu/liblzma.so.5.0.0
7fb4de925000-7fb4deb24000 ---p 00021000 08:08 138955                     /lib/x86_64-linux-gnu/liblzma.so.5.0.0
7fb4deb24000-7fb4deb25000 r--p 00020000 08:08 138955                     /lib/x86_64-linux-gnu/liblzma.so.5.0.0
7fb4deb25000-7fb4deb26000 rw-p 00021000 08:08 138955                     /lib/x86_64-linux-gnu/liblzma.so.5.0.0
7fb4deb26000-7fb4deb70000 r-xp 00000000 08:08 138904 /lib/x86_64-linux-gnu/libdbus-1.so.3.14.6
7fb4deb70000-7fb4ded70000 ---p 0004a000 08:08 138904 /lib/x86_64-linux-gnu/libdbus-1.so.3.14.6
7fb4ded70000-7fb4ded71000 r--p 0004a000 08:08 138904 /lib/x86_64-linux-gnu/libdbus-1.so.3.14.6
7fb4ded71000-7fb4ded72000 rw-p 0004b000 08:08 138904 /lib/x86_64-linux-gnu/libdbus-1.so.3.14.6
7fb4ded72000-7fb4ded9e000 r-xp 00000000 08:07 6561014 /usr/lib/x86_64-linux-gnu/libatspi.so.0.0.1
7fb4ded9e000-7fb4def9d000 ---p 0002c000 08:07 6561014 /usr/lib/x86_64-linux-gnu/libatspi.so.0.0.1
7fb4def9d000-7fb4defa0000 r--p 0002b000 08:07 6561014 /usr/lib/x86_64-linux-gnu/libatspi.so.0.0.1
7fb4defa0000-7fb4defa1000 rw-p 0002e000 08:07 6561014 /usr/lib/x86_64-linux-gnu/libatspi.so.0.0.1
7fb4defa1000-7fb4defce000 r-xp 00000000 08:07 6561008 /usr/lib/x86_64-linux-gnu/libatk-bridge-2.0.so.0.0.0
7fb4defce000-7fb4df1cd000 ---p 0002d000 08:07 6561008 /usr/lib/x86_64-linux-gnu/libatk-bridge-2.0.so.0.0.0
7fb4df1cd000-7fb4df1ce000 r--p 0002c000 08:07 6561008 /usr/lib/x86_64-linux-gnu/libatk-bridge-2.0.so.0.0.0
7fb4df1ce000-7fb4df1d0000 rw-p 0002d000 08:07 6561008 /usr/lib/x86_64-linux-gnu/libatk-bridge-2.0.so.0.0.0
7fb4df1d0000-7fb4df1d1000 r-xp 00000000 08:07 6949964 /usr/lib/x86_64-linux-gnu/gtk-2.0/modules/libatk-bridge.so
7fb4df1d1000-7fb4df3d0000 ---p 00001000 08:07 6949964 /usr/lib/x86_64-linux-gnu/gtk-2.0/modules/libatk-bridge.so
7fb4df3d0000-7fb4df3d1000 r--p 00000000 08:07 6949964 /usr/lib/x86_64-linux-gnu/gtk-2.0/modules/libatk-bridge.so
7fb4df3d1000-7fb4df3d2000 rw-p 00001000 08:07 6949964 /usr/lib/x86_64-linux-gnu/gtk-2.0/modules/libatk-bridge.so
7fb4df3d2000-7fb4df3d9000 r-xp 00000000 08:07 6554446 /usr/lib/x86_64-linux-gnu/libgailutil.so.18.0.1
7fb4df3d9000-7fb4df5d8000 ---p 00007000 08:07 6554446 /usr/lib/x86_64-linux-gnu/libgailutil.so.18.0.1
7fb4df5d8000-7fb4df5d9000 r--p 00006000 08:07 6554446 /usr/lib/x86_64-linux-gnu/libgailutil.so.18.0.1
7fb4df5d9000-7fb4df5da000 rw-p 00007000 08:07 6554446 /usr/lib/x86_64-linux-gnu/libgailutil.so.18.0.1
7fb4df5da000-7fb4df628000 r-xp 00000000 08:07 6948484 /usr/lib/x86_64-linux-gnu/gtk-2.0/modules/libgail.so
7fb4df628000-7fb4df827000 ---p 0004e000 08:07 6948484 /usr/lib/x86_64-linux-gnu/gtk-2.0/modules/libgail.so
7fb4df827000-7fb4df828000 r--p 0004d000 08:07 6948484 /usr/lib/x86_64-linux-gnu/gtk-2.0/modules/libgail.so
7fb4df828000-7fb4df82a000 rw-p 0004e000 08:07 6948484 /usr/lib/x86_64-linux-gnu/gtk-2.0/modules/libgail.so
7fb4df82a000-7fb4df853000 r-xp 00000000 08:08 401883 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libglass.so
7fb4df853000-7fb4dfa52000 ---p 00029000 08:08 401883 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libglass.so
7fb4dfa52000-7fb4dfa55000 rw-p 00028000 08:08 401883 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libglass.so
7fb4dfa55000-7fb4dfa5b000 r-xp 00000000 08:07 6561164 /usr/lib/x86_64-linux-gnu/libdatrie.so.1.3.3
7fb4dfa5b000-7fb4dfc5b000 ---p 00006000 08:07 6561164 /usr/lib/x86_64-linux-gnu/libdatrie.so.1.3.3
7fb4dfc5b000-7fb4dfc5c000 r--p 00006000 08:07 6561164 /usr/lib/x86_64-linux-gnu/libdatrie.so.1.3.3
7fb4dfc5c000-7fb4dfc5d000 rw-p 00007000 08:07 6561164 /usr/lib/x86_64-linux-gnu/libdatrie.so.1.3.3
7fb4dfc5d000-7fb4dfc81000 r-xp 00000000 08:07 6554444 /usr/lib/x86_64-linux-gnu/libgraphite2.so.3.0.1
7fb4dfc81000-7fb4dfe80000 ---p 00024000 08:07 6554444 /usr/lib/x86_64-linux-gnu/libgraphite2.so.3.0.1
7fb4dfe80000-7fb4dfe82000 r--p 00023000 08:07 6554444 /usr/lib/x86_64-linux-gnu/libgraphite2.so.3.0.1
7fb4dfe82000-7fb4dfe83000 rw-p 00025000 08:07 6554444 /usr/lib/x86_64-linux-gnu/libgraphite2.so.3.0.1
7fb4dfe83000-7fb4dfef1000 r-xp 00000000 08:08 139017                     /lib/x86_64-linux-gnu/libpcre.so.3.13.2
7fb4dfef1000-7fb4e00f1000 ---p 0006e000 08:08 139017                     /lib/x86_64-linux-gnu/libpcre.so.3.13.2
7fb4e00f1000-7fb4e00f2000 r--p 0006e000 08:08 139017                     /lib/x86_64-linux-gnu/libpcre.so.3.13.2
7fb4e00f2000-7fb4e00f3000 rw-p 0006f000 08:08 139017                     /lib/x86_64-linux-gnu/libpcre.so.3.13.2
7fb4e00f3000-7fb4e00fa000 r-xp 00000000 08:07 6561285 /usr/lib/x86_64-linux-gnu/libffi.so.6.0.4
7fb4e00fa000-7fb4e02f9000 ---p 00007000 08:07 6561285 /usr/lib/x86_64-linux-gnu/libffi.so.6.0.4
7fb4e02f9000-7fb4e02fa000 r--p 00006000 08:07 6561285 /usr/lib/x86_64-linux-gnu/libffi.so.6.0.4
7fb4e02fa000-7fb4e02fb000 rw-p 00007000 08:07 6561285 /usr/lib/x86_64-linux-gnu/libffi.so.6.0.4
7fb4e02fb000-7fb4e0303000 r-xp 00000000 08:07 6562163 /usr/lib/x86_64-linux-gnu/libthai.so.0.2.4
7fb4e0303000-7fb4e0502000 ---p 00008000 08:07 6562163 /usr/lib/x86_64-linux-gnu/libthai.so.0.2.4
7fb4e0502000-7fb4e0503000 r--p 00007000 08:07 6562163 /usr/lib/x86_64-linux-gnu/libthai.so.0.2.4
7fb4e0503000-7fb4e0504000 rw-p 00008000 08:07 6562163 /usr/lib/x86_64-linux-gnu/libthai.so.0.2.4
7fb4e0504000-7fb4e050c000 r-xp 00000000 08:07 6562354 /usr/lib/x86_64-linux-gnu/libxcb-render.so.0.0.0
7fb4e050c000-7fb4e070c000 ---p 00008000 08:07 6562354 /usr/lib/x86_64-linux-gnu/libxcb-render.so.0.0.0
7fb4e070c000-7fb4e070d000 r--p 00008000 08:07 6562354 /usr/lib/x86_64-linux-gnu/libxcb-render.so.0.0.0
7fb4e070d000-7fb4e070e000 rw-p 00009000 08:07 6562354 /usr/lib/x86_64-linux-gnu/libxcb-render.so.0.0.0
7fb4e070e000-7fb4e0710000 r-xp 00000000 08:07 6562358 /usr/lib/x86_64-linux-gnu/libxcb-shm.so.0.0.0
7fb4e0710000-7fb4e0910000 ---p 00002000 08:07 6562358 /usr/lib/x86_64-linux-gnu/libxcb-shm.so.0.0.0
7fb4e0910000-7fb4e0911000 r--p 00002000 08:07 6562358 /usr/lib/x86_64-linux-gnu/libxcb-shm.so.0.0.0
7fb4e0911000-7fb4e0912000 rw-p 00003000 08:07 6562358 /usr/lib/x86_64-linux-gnu/libxcb-shm.so.0.0.0
7fb4e0912000-7fb4e0938000 r-xp 00000000 08:07 4731700 /usr/local/MATLAB/R2017a/bin/glnxa64/libpng12.so.0.39.0
7fb4e0938000-7fb4e0b37000 ---p 00026000 08:07 4731700 /usr/local/MATLAB/R2017a/bin/glnxa64/libpng12.so.0.39.0
7fb4e0b37000-7fb4e0b38000 rw-p 00025000 08:07 4731700 /usr/local/MATLAB/R2017a/bin/glnxa64/libpng12.so.0.39.0
7fb4e0b38000-7fb4e0bd7000 r-xp 00000000 08:07 6561952 /usr/lib/x86_64-linux-gnu/libpixman-1.so.0.33.6
7fb4e0bd7000-7fb4e0dd7000 ---p 0009f000 08:07 6561952 /usr/lib/x86_64-linux-gnu/libpixman-1.so.0.33.6
7fb4e0dd7000-7fb4e0ddf000 r--p 0009f000 08:07 6561952 /usr/lib/x86_64-linux-gnu/libpixman-1.so.0.33.6
7fb4e0ddf000-7fb4e0de0000 rw-p 000a7000 08:07 6561952 /usr/lib/x86_64-linux-gnu/libpixman-1.so.0.33.6
7fb4e0de0000-7fb4e0e3c000 r-xp 00000000 08:07 6561601 /usr/lib/x86_64-linux-gnu/libharfbuzz.so.0.10000.1
7fb4e0e3c000-7fb4e103c000 ---p 0005c000 08:07 6561601 /usr/lib/x86_64-linux-gnu/libharfbuzz.so.0.10000.1
7fb4e103c000-7fb4e103d000 r--p 0005c000 08:07 6561601 /usr/lib/x86_64-linux-gnu/libharfbuzz.so.0.10000.1
7fb4e103d000-7fb4e103e000 rw-p 0005d000 08:07 6561601 /usr/lib/x86_64-linux-gnu/libharfbuzz.so.0.10000.1
7fb4e103e000-7fb4e105d000 r-xp 00000000 08:08 139046                     /lib/x86_64-linux-gnu/libselinux.so.1
7fb4e105d000-7fb4e125c000 ---p 0001f000 08:08 139046                     /lib/x86_64-linux-gnu/libselinux.so.1
7fb4e125c000-7fb4e125d000 r--p 0001e000 08:08 139046                     /lib/x86_64-linux-gnu/libselinux.so.1
7fb4e125d000-7fb4e125e000 rw-p 0001f000 08:08 139046                     /lib/x86_64-linux-gnu/libselinux.so.1
7fb4e125e000-7fb4e1260000 rw-p 00000000 00:00 0
7fb4e1260000-7fb4e1262000 r-xp 00000000 08:07 6560910 /usr/lib/x86_64-linux-gnu/libXcomposite.so.1.0.0
7fb4e1262000-7fb4e1461000 ---p 00002000 08:07 6560910 /usr/lib/x86_64-linux-gnu/libXcomposite.so.1.0.0
7fb4e1461000-7fb4e1462000 r--p 00001000 08:07 6560910 /usr/lib/x86_64-linux-gnu/libXcomposite.so.1.0.0
7fb4e1462000-7fb4e1463000 rw-p 00002000 08:07 6560910 /usr/lib/x86_64-linux-gnu/libXcomposite.so.1.0.0
7fb4e1463000-7fb4e1572000 r-xp 00000000 08:08 138930 /lib/x86_64-linux-gnu/libglib-2.0.so.0.4800.2
7fb4e1572000-7fb4e1771000 ---p 0010f000 08:08 138930 /lib/x86_64-linux-gnu/libglib-2.0.so.0.4800.2
7fb4e1771000-7fb4e1772000 r--p 0010e000 08:08 138930 /lib/x86_64-linux-gnu/libglib-2.0.so.0.4800.2
7fb4e1772000-7fb4e1773000 rw-p 0010f000 08:08 138930 /lib/x86_64-linux-gnu/libglib-2.0.so.0.4800.2
7fb4e1773000-7fb4e1774000 rw-p 00000000 00:00 0
7fb4e1774000-7fb4e1775000 r-xp 00000000 08:07 6561564 /usr/lib/x86_64-linux-gnu/libgthread-2.0.so.0.4800.2
7fb4e1775000-7fb4e1974000 ---p 00001000 08:07 6561564 /usr/lib/x86_64-linux-gnu/libgthread-2.0.so.0.4800.2
7fb4e1974000-7fb4e1975000 r--p 00000000 08:07 6561564 /usr/lib/x86_64-linux-gnu/libgthread-2.0.so.0.4800.2
7fb4e1975000-7fb4e1976000 rw-p 00001000 08:07 6561564 /usr/lib/x86_64-linux-gnu/libgthread-2.0.so.0.4800.2
7fb4e1976000-7fb4e1979000 r-xp 00000000 08:07 6561428 /usr/lib/x86_64-linux-gnu/libgmodule-2.0.so.0.4800.2
7fb4e1979000-7fb4e1b78000 ---p 00003000 08:07 6561428 /usr/lib/x86_64-linux-gnu/libgmodule-2.0.so.0.4800.2
7fb4e1b78000-7fb4e1b79000 r--p 00002000 08:07 6561428 /usr/lib/x86_64-linux-gnu/libgmodule-2.0.so.0.4800.2
7fb4e1b79000-7fb4e1b7a000 rw-p 00003000 08:07 6561428 /usr/lib/x86_64-linux-gnu/libgmodule-2.0.so.0.4800.2
7fb4e1b7a000-7fb4e1bcc000 r-xp 00000000 08:07 6561452 /usr/lib/x86_64-linux-gnu/libgobject-2.0.so.0.4800.2
7fb4e1bcc000-7fb4e1dcb000 ---p 00052000 08:07 6561452 /usr/lib/x86_64-linux-gnu/libgobject-2.0.so.0.4800.2
7fb4e1dcb000-7fb4e1dcc000 r--p 00051000 08:07 6561452 /usr/lib/x86_64-linux-gnu/libgobject-2.0.so.0.4800.2
7fb4e1dcc000-7fb4e1dcd000 rw-p 00052000 08:07 6561452 /usr/lib/x86_64-linux-gnu/libgobject-2.0.so.0.4800.2
7fb4e1dcd000-7fb4e1e0a000 r-xp 00000000 08:07 6561307 /usr/lib/x86_64-linux-gnu/libfontconfig.so.1.9.0
7fb4e1e0a000-7fb4e2009000 ---p 0003d000 08:07 6561307 /usr/lib/x86_64-linux-gnu/libfontconfig.so.1.9.0
7fb4e2009000-7fb4e200b000 r--p 0003c000 08:07 6561307 /usr/lib/x86_64-linux-gnu/libfontconfig.so.1.9.0
7fb4e200b000-7fb4e2010000 rw-p 0003e000 08:07 6561307 /usr/lib/x86_64-linux-gnu/libfontconfig.so.1.9.0
7fb4e2010000-7fb4e209c000 r-xp 00000000 08:07 4730200 /usr/local/MATLAB/R2017a/bin/glnxa64/libfreetype.so.6.11.1
7fb4e209c000-7fb4e229b000 ---p 0008c000 08:07 4730200 /usr/local/MATLAB/R2017a/bin/glnxa64/libfreetype.so.6.11.1
7fb4e229b000-7fb4e22a1000 rw-p 0008b000 08:07 4730200 /usr/local/MATLAB/R2017a/bin/glnxa64/libfreetype.so.6.11.1
7fb4e22a1000-7fb4e22ea000 r-xp 00000000 08:07 6561922 /usr/lib/x86_64-linux-gnu/libpango-1.0.so.0.3800.1
7fb4e22ea000-7fb4e24ea000 ---p 00049000 08:07 6561922 /usr/lib/x86_64-linux-gnu/libpango-1.0.so.0.3800.1
7fb4e24ea000-7fb4e24ec000 r--p 00049000 08:07 6561922 /usr/lib/x86_64-linux-gnu/libpango-1.0.so.0.3800.1
7fb4e24ec000-7fb4e24ed000 rw-p 0004b000 08:07 6561922 /usr/lib/x86_64-linux-gnu/libpango-1.0.so.0.3800.1
7fb4e24ed000-7fb4e25fb000 r-xp 00000000 08:07 6561065 /usr/lib/x86_64-linux-gnu/libcairo.so.2.11400.6
7fb4e25fb000-7fb4e27fb000 ---p 0010e000 08:07 6561065 /usr/lib/x86_64-linux-gnu/libcairo.so.2.11400.6
7fb4e27fb000-7fb4e27fe000 r--p 0010e000 08:07 6561065 /usr/lib/x86_64-linux-gnu/libcairo.so.2.11400.6
7fb4e27fe000-7fb4e27ff000 rw-p 00111000 08:07 6561065 /usr/lib/x86_64-linux-gnu/libcairo.so.2.11400.6
7fb4e27ff000-7fb4e2801000 rw-p 00000000 00:00 0
7fb4e2801000-7fb4e280d000 r-xp 00000000 08:07 6561924 /usr/lib/x86_64-linux-gnu/libpangocairo-1.0.so.0.3800.1
7fb4e280d000-7fb4e2a0c000 ---p 0000c000 08:07 6561924 /usr/lib/x86_64-linux-gnu/libpangocairo-1.0.so.0.3800.1
7fb4e2a0c000-7fb4e2a0d000 r--p 0000b000 08:07 6561924 /usr/lib/x86_64-linux-gnu/libpangocairo-1.0.so.0.3800.1
7fb4e2a0d000-7fb4e2a0e000 rw-p 0000c000 08:07 6561924 /usr/lib/x86_64-linux-gnu/libpangocairo-1.0.so.0.3800.1
7fb4e2a0e000-7fb4e2a2f000 r-xp 00000000 08:07 6561382 /usr/lib/x86_64-linux-gnu/libgdk_pixbuf-2.0.so.0.3200.2
7fb4e2a2f000-7fb4e2c2e000 ---p 00021000 08:07 6561382 /usr/lib/x86_64-linux-gnu/libgdk_pixbuf-2.0.so.0.3200.2
7fb4e2c2e000-7fb4e2c2f000 r--p 00020000 08:07 6561382 /usr/lib/x86_64-linux-gnu/libgdk_pixbuf-2.0.so.0.3200.2
7fb4e2c2f000-7fb4e2c30000 rw-p 00021000 08:07 6561382 /usr/lib/x86_64-linux-gnu/libgdk_pixbuf-2.0.so.0.3200.2
7fb4e2c30000-7fb4e2c44000 r-xp 00000000 08:07 6561926 /usr/lib/x86_64-linux-gnu/libpangoft2-1.0.so.0.3800.1
7fb4e2c44000-7fb4e2e44000 ---p 00014000 08:07 6561926 /usr/lib/x86_64-linux-gnu/libpangoft2-1.0.so.0.3800.1
7fb4e2e44000-7fb4e2e45000 r--p 00014000 08:07 6561926 /usr/lib/x86_64-linux-gnu/libpangoft2-1.0.so.0.3800.1
7fb4e2e45000-7fb4e2e46000 rw-p 00015000 08:07 6561926 /usr/lib/x86_64-linux-gnu/libpangoft2-1.0.so.0.3800.1
7fb4e2e46000-7fb4e2fc6000 r-xp 00000000 08:07 6561412 /usr/lib/x86_64-linux-gnu/libgio-2.0.so.0.4800.2
7fb4e2fc6000-7fb4e31c6000 ---p 00180000 08:07 6561412 /usr/lib/x86_64-linux-gnu/libgio-2.0.so.0.4800.2
7fb4e31c6000-7fb4e31ca000 r--p 00180000 08:07 6561412 /usr/lib/x86_64-linux-gnu/libgio-2.0.so.0.4800.2
7fb4e31ca000-7fb4e31cc000 rw-p 00184000 08:07 6561412 /usr/lib/x86_64-linux-gnu/libgio-2.0.so.0.4800.2
7fb4e31cc000-7fb4e31ce000 rw-p 00000000 00:00 0
7fb4e31ce000-7fb4e31f0000 r-xp 00000000 08:07 6561006 /usr/lib/x86_64-linux-gnu/libatk-1.0.so.0.21809.1
7fb4e31f0000-7fb4e33ef000 ---p 00022000 08:07 6561006 /usr/lib/x86_64-linux-gnu/libatk-1.0.so.0.21809.1
7fb4e33ef000-7fb4e33f2000 r--p 00021000 08:07 6561006 /usr/lib/x86_64-linux-gnu/libatk-1.0.so.0.21809.1
7fb4e33f2000-7fb4e33f3000 rw-p 00024000 08:07 6561006 /usr/lib/x86_64-linux-gnu/libatk-1.0.so.0.21809.1
7fb4e33f3000-7fb4e34a3000 r-xp 00000000 08:07 6554449 /usr/lib/x86_64-linux-gnu/libgdk-x11-2.0.so.0.2400.30
7fb4e34a3000-7fb4e36a2000 ---p 000b0000 08:07 6554449 /usr/lib/x86_64-linux-gnu/libgdk-x11-2.0.so.0.2400.30
7fb4e36a2000-7fb4e36a6000 r--p 000af000 08:07 6554449 /usr/lib/x86_64-linux-gnu/libgdk-x11-2.0.so.0.2400.30
7fb4e36a6000-7fb4e36a8000 rw-p 000b3000 08:07 6554449 /usr/lib/x86_64-linux-gnu/libgdk-x11-2.0.so.0.2400.30
7fb4e36a8000-7fb4e3ae6000 r-xp 00000000 08:07 6554450 /usr/lib/x86_64-linux-gnu/libgtk-x11-2.0.so.0.2400.30
7fb4e3ae6000-7fb4e3ce5000 ---p 0043e000 08:07 6554450 /usr/lib/x86_64-linux-gnu/libgtk-x11-2.0.so.0.2400.30
7fb4e3ce5000-7fb4e3cec000 r--p 0043d000 08:07 6554450 /usr/lib/x86_64-linux-gnu/libgtk-x11-2.0.so.0.2400.30
7fb4e3cec000-7fb4e3cf0000 rw-p 00444000 08:07 6554450 /usr/lib/x86_64-linux-gnu/libgtk-x11-2.0.so.0.2400.30
7fb4e3cf0000-7fb4e3cf3000 rw-p 00000000 00:00 0
7fb4e3cf3000-7fb4e3cff000 r-xp 00000000 08:08 401899 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libprism_es2.so
7fb4e3cff000-7fb4e3efe000 ---p 0000c000 08:08 401899 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libprism_es2.so
7fb4e3efe000-7fb4e3eff000 rw-p 0000b000 08:08 401899 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libprism_es2.so
7fb4e3eff000-7fb4e3f02000 ---p 00000000 00:00 0
7fb4e3f02000-7fb4e4000000 rw-p 00000000 00:00 0
7fb4e4000000-7fb4e5965000 rw-p 00000000 00:00 0
7fb4e5965000-7fb4e8000000 ---p 00000000 00:00 0
7fb4e8000000-7fb4e8021000 rw-p 00000000 00:00 0
7fb4e8021000-7fb4ec000000 ---p 00000000 00:00 0
7fb4ec000000-7fb4ec021000 rw-p 00000000 00:00 0
7fb4ec021000-7fb4f0000000 ---p 00000000 00:00 0
7fb4f00a6000-7fb4f02a6000 rw-p 00000000 00:00 0
7fb4f02a6000-7fb4f04a6000 rw-p 00000000 00:00 0
7fb4f04a6000-7fb4f04a9000 ---p 00000000 00:00 0
7fb4f04a9000-7fb4f05a7000 rw-p 00000000 00:00 0
7fb4f05a7000-7fb4f05aa000 ---p 00000000 00:00 0
7fb4f05aa000-7fb4f08a8000 rw-p 00000000 00:00 0
7fb4f08a8000-7fb4f08ab000 ---p 00000000 00:00 0
7fb4f08ab000-7fb4f0ba9000 rw-p 00000000 00:00 0
7fb4f0ba9000-7fb4f0bd3000 r-xp 00000000 08:08 401891 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libdcpr.so
7fb4f0bd3000-7fb4f0dd3000 ---p 0002a000 08:08 401891 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libdcpr.so
7fb4f0dd3000-7fb4f0dd6000 rw-p 0002a000 08:08 401891 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libdcpr.so
7fb4f0dd6000-7fb4f0fd6000 rw-p 00000000 00:00 0
7fb4f0fd6000-7fb4f11d6000 rw-p 00000000 00:00 0
7fb4f11d6000-7fb4f123f000 r-xp 00000000 08:08 402070 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libt2k.so
7fb4f123f000-7fb4f143f000 ---p 00069000 08:08 402070 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libt2k.so
7fb4f143f000-7fb4f1446000 rw-p 00069000 08:08 402070 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libt2k.so
7fb4f1446000-7fb4f1656000 rw-p 00000000 00:00 0
7fb4f1656000-7fb4f168d000 r-xp 00000000 08:07 6562187 /usr/lib/x86_64-linux-gnu/libtxc_dxtn_s2tc.so.0.0.0
7fb4f168d000-7fb4f188c000 ---p 00037000 08:07 6562187 /usr/lib/x86_64-linux-gnu/libtxc_dxtn_s2tc.so.0.0.0
7fb4f188c000-7fb4f188d000 r--p 00036000 08:07 6562187 /usr/lib/x86_64-linux-gnu/libtxc_dxtn_s2tc.so.0.0.0
7fb4f188d000-7fb4f188e000 rw-p 00037000 08:07 6562187 /usr/lib/x86_64-linux-gnu/libtxc_dxtn_s2tc.so.0.0.0
7fb4f188e000-7fb4f18a7000 r-xp 00000000 08:08 139079                     /lib/x86_64-linux-gnu/libz.so.1.2.8
7fb4f18a7000-7fb4f1aa6000 ---p 00019000 08:08 139079                     /lib/x86_64-linux-gnu/libz.so.1.2.8
7fb4f1aa6000-7fb4f1aa7000 r--p 00018000 08:08 139079                     /lib/x86_64-linux-gnu/libz.so.1.2.8
7fb4f1aa7000-7fb4f1aa8000 rw-p 00019000 08:08 139079                     /lib/x86_64-linux-gnu/libz.so.1.2.8
7fb4f1aa8000-7fb4f1ab0000 r-xp 00000000 08:07 6561938 /usr/lib/x86_64-linux-gnu/libpciaccess.so.0.11.1
7fb4f1ab0000-7fb4f1cb0000 ---p 00008000 08:07 6561938 /usr/lib/x86_64-linux-gnu/libpciaccess.so.0.11.1
7fb4f1cb0000-7fb4f1cb1000 r--p 00008000 08:07 6561938 /usr/lib/x86_64-linux-gnu/libpciaccess.so.0.11.1
7fb4f1cb1000-7fb4f1cb2000 rw-p 00009000 08:07 6561938 /usr/lib/x86_64-linux-gnu/libpciaccess.so.0.11.1
7fb4f1cb2000-7fb4f1da5000 r-xp 00000000 08:07 4995579 /usr/local/MATLAB/R2017a/sys/os/glnxa64/libstdc++.so.6.0.20
7fb4f1da5000-7fb4f1fa4000 ---p 000f3000 08:07 4995579 /usr/local/MATLAB/R2017a/sys/os/glnxa64/libstdc++.so.6.0.20
7fb4f1fa4000-7fb4f1fad000 r--p 000f2000 08:07 4995579 /usr/local/MATLAB/R2017a/sys/os/glnxa64/libstdc++.so.6.0.20
7fb4f1fad000-7fb4f1faf000 rw-p 000fb000 08:07 4995579 /usr/local/MATLAB/R2017a/sys/os/glnxa64/libstdc++.so.6.0.20
7fb4f1faf000-7fb4f1fc4000 rw-p 00000000 00:00 0
7fb4f1fc4000-7fb4f1fcf000 r-xp 00000000 08:07 6554440 /usr/lib/x86_64-linux-gnu/libdrm_radeon.so.1.0.1
7fb4f1fcf000-7fb4f21ce000 ---p 0000b000 08:07 6554440 /usr/lib/x86_64-linux-gnu/libdrm_radeon.so.1.0.1
7fb4f21ce000-7fb4f21cf000 r--p 0000a000 08:07 6554440 /usr/lib/x86_64-linux-gnu/libdrm_radeon.so.1.0.1
7fb4f21cf000-7fb4f21d0000 rw-p 0000b000 08:07 6554440 /usr/lib/x86_64-linux-gnu/libdrm_radeon.so.1.0.1
7fb4f21d0000-7fb4f21d7000 r-xp 00000000 08:07 6554438 /usr/lib/x86_64-linux-gnu/libdrm_nouveau.so.2.0.0
7fb4f21d7000-7fb4f23d6000 ---p 00007000 08:07 6554438 /usr/lib/x86_64-linux-gnu/libdrm_nouveau.so.2.0.0
7fb4f23d6000-7fb4f23d7000 r--p 00006000 08:07 6554438 /usr/lib/x86_64-linux-gnu/libdrm_nouveau.so.2.0.0
7fb4f23d7000-7fb4f23d8000 rw-p 00007000 08:07 6554438 /usr/lib/x86_64-linux-gnu/libdrm_nouveau.so.2.0.0
7fb4f23d8000-7fb4f23fa000 r-xp 00000000 08:07 6554436 /usr/lib/x86_64-linux-gnu/libdrm_intel.so.1.0.0
7fb4f23fa000-7fb4f25f9000 ---p 00022000 08:07 6554436 /usr/lib/x86_64-linux-gnu/libdrm_intel.so.1.0.0
7fb4f25f9000-7fb4f25fa000 r--p 00021000 08:07 6554436 /usr/lib/x86_64-linux-gnu/libdrm_intel.so.1.0.0
7fb4f25fa000-7fb4f25fb000 rw-p 00022000 08:07 6554436 /usr/lib/x86_64-linux-gnu/libdrm_intel.so.1.0.0
7fb4f25fb000-7fb4f2cb5000 r-xp 00000000 08:07 6946870 /usr/lib/x86_64-linux-gnu/dri/i965_dri.so
7fb4f2cb5000-7fb4f2eb5000 ---p 006ba000 08:07 6946870 /usr/lib/x86_64-linux-gnu/dri/i965_dri.so
7fb4f2eb5000-7fb4f2ef7000 r--p 006ba000 08:07 6946870 /usr/lib/x86_64-linux-gnu/dri/i965_dri.so
7fb4f2ef7000-7fb4f2eff000 rw-p 006fc000 08:07 6946870 /usr/lib/x86_64-linux-gnu/dri/i965_dri.so
7fb4f2eff000-7fb4f2f07000 rw-p 00000000 00:00 0
7fb4f2f07000-7fb4f2f09000 r-xp 00000000 08:07 6560928 /usr/lib/x86_64-linux-gnu/libXinerama.so.1.0.0
7fb4f2f09000-7fb4f3108000 ---p 00002000 08:07 6560928 /usr/lib/x86_64-linux-gnu/libXinerama.so.1.0.0
7fb4f3108000-7fb4f3109000 r--p 00001000 08:07 6560928 /usr/lib/x86_64-linux-gnu/libXinerama.so.1.0.0
7fb4f3109000-7fb4f310a000 rw-p 00002000 08:07 6560928 /usr/lib/x86_64-linux-gnu/libXinerama.so.1.0.0
7fb4f310a000-7fb4f3112000 r-xp 00000000 08:07 6946881 /usr/lib/x86_64-linux-gnu/mesa-egl/libGLESv2.so.2.0.0
7fb4f3112000-7fb4f3311000 ---p 00008000 08:07 6946881 /usr/lib/x86_64-linux-gnu/mesa-egl/libGLESv2.so.2.0.0
7fb4f3311000-7fb4f3312000 r--p 00007000 08:07 6946881 /usr/lib/x86_64-linux-gnu/mesa-egl/libGLESv2.so.2.0.0
7fb4f3312000-7fb4f3313000 rw-p 00008000 08:07 6946881 /usr/lib/x86_64-linux-gnu/mesa-egl/libGLESv2.so.2.0.0
7fb4f3313000-7fb4f33cb000 r-xp 00000000 08:08 526423 /opt/maple2017/bin.X86_64_LINUX/libjogl_desktop.so
7fb4f33cb000-7fb4f35cb000 ---p 000b8000 08:08 526423 /opt/maple2017/bin.X86_64_LINUX/libjogl_desktop.so
7fb4f35cb000-7fb4f35cc000 rw-p 000b8000 08:08 526423 /opt/maple2017/bin.X86_64_LINUX/libjogl_desktop.so
7fb4f35cc000-7fb4f35dc000 r-xp 00000000 08:07 6554427 /usr/lib/x86_64-linux-gnu/libdrm.so.2.4.0
7fb4f35dc000-7fb4f37db000 ---p 00010000 08:07 6554427 /usr/lib/x86_64-linux-gnu/libdrm.so.2.4.0
7fb4f37db000-7fb4f37dc000 r--p 0000f000 08:07 6554427 /usr/lib/x86_64-linux-gnu/libdrm.so.2.4.0
7fb4f37dc000-7fb4f37dd000 rw-p 00010000 08:07 6554427 /usr/lib/x86_64-linux-gnu/libdrm.so.2.4.0
7fb4f37dd000-7fb4f37e1000 r-xp 00000000 08:07 6562336 /usr/lib/x86_64-linux-gnu/libxcb-dri2.so.0.0.0
7fb4f37e1000-7fb4f39e0000 ---p 00004000 08:07 6562336 /usr/lib/x86_64-linux-gnu/libxcb-dri2.so.0.0.0
7fb4f39e0000-7fb4f39e1000 r--p 00003000 08:07 6562336 /usr/lib/x86_64-linux-gnu/libxcb-dri2.so.0.0.0
7fb4f39e1000-7fb4f39e2000 rw-p 00004000 08:07 6562336 /usr/lib/x86_64-linux-gnu/libxcb-dri2.so.0.0.0
7fb4f39e2000-7fb4f39f9000 r-xp 00000000 08:07 6562340 /usr/lib/x86_64-linux-gnu/libxcb-glx.so.0.0.0
7fb4f39f9000-7fb4f3bf8000 ---p 00017000 08:07 6562340 /usr/lib/x86_64-linux-gnu/libxcb-glx.so.0.0.0
7fb4f3bf8000-7fb4f3bfa000 r--p 00016000 08:07 6562340 /usr/lib/x86_64-linux-gnu/libxcb-glx.so.0.0.0
7fb4f3bfa000-7fb4f3bfb000 rw-p 00018000 08:07 6562340 /usr/lib/x86_64-linux-gnu/libxcb-glx.so.0.0.0
7fb4f3bfb000-7fb4f3bfc000 r-xp 00000000 08:07 6560899 /usr/lib/x86_64-linux-gnu/libX11-xcb.so.1.0.0
7fb4f3bfc000-7fb4f3dfb000 ---p 00001000 08:07 6560899 /usr/lib/x86_64-linux-gnu/libX11-xcb.so.1.0.0
7fb4f3dfb000-7fb4f3dfc000 r--p 00000000 08:07 6560899 /usr/lib/x86_64-linux-gnu/libX11-xcb.so.1.0.0
7fb4f3dfc000-7fb4f3dfd000 rw-p 00001000 08:07 6560899 /usr/lib/x86_64-linux-gnu/libX11-xcb.so.1.0.0
7fb4f3dfd000-7fb4f3dff000 r-xp 00000000 08:07 6560914 /usr/lib/x86_64-linux-gnu/libXdamage.so.1.1.0
7fb4f3dff000-7fb4f3ffe000 ---p 00002000 08:07 6560914 /usr/lib/x86_64-linux-gnu/libXdamage.so.1.1.0
7fb4f3ffe000-7fb4f3fff000 r--p 00001000 08:07 6560914 /usr/lib/x86_64-linux-gnu/libXdamage.so.1.1.0
7fb4f3fff000-7fb4f4000000 rw-p 00002000 08:07 6560914 /usr/lib/x86_64-linux-gnu/libXdamage.so.1.1.0
7fb4f4000000-7fb4f4021000 rw-p 00000000 00:00 0
7fb4f4021000-7fb4f8000000 ---p 00000000 00:00 0
7fb4f8000000-7fb4f9871000 rw-p 00000000 00:00 0
7fb4f9871000-7fb4fc000000 ---p 00000000 00:00 0
7fb4fc000000-7fb4fc021000 rw-p 00000000 00:00 0
7fb4fc021000-7fb500000000 ---p 00000000 00:00 0
7fb500000000-7fb500021000 rw-p 00000000 00:00 0
7fb500021000-7fb504000000 ---p 00000000 00:00 0
7fb504000000-7fb504021000 rw-p 00000000 00:00 0
7fb504021000-7fb508000000 ---p 00000000 00:00 0
7fb508000000-7fb508021000 rw-p 00000000 00:00 0
7fb508021000-7fb50c000000 ---p 00000000 00:00 0
7fb50c000000-7fb50c336000 rw-p 00000000 00:00 0
7fb50c336000-7fb510000000 ---p 00000000 00:00 0
7fb510000000-7fb510021000 rw-p 00000000 00:00 0
7fb510021000-7fb514000000 ---p 00000000 00:00 0
7fb514000000-7fb514021000 rw-p 00000000 00:00 0
7fb514021000-7fb518000000 ---p 00000000 00:00 0
7fb518000000-7fb518021000 rw-p 00000000 00:00 0
7fb518021000-7fb51c000000 ---p 00000000 00:00 0
7fb51c0d4000-7fb51c0d7000 ---p 00000000 00:00 0
7fb51c0d7000-7fb51c1d5000 rw-p 00000000 00:00 0
7fb51c1d5000-7fb51c1ff000 r-xp 00000000 08:07 6555410 /usr/lib/x86_64-linux-gnu/libglapi.so.0.0.0
7fb51c1ff000-7fb51c3fe000 ---p 0002a000 08:07 6555410 /usr/lib/x86_64-linux-gnu/libglapi.so.0.0.0
7fb51c3fe000-7fb51c402000 r--p 00029000 08:07 6555410 /usr/lib/x86_64-linux-gnu/libglapi.so.0.0.0
7fb51c402000-7fb51c403000 rw-p 0002d000 08:07 6555410 /usr/lib/x86_64-linux-gnu/libglapi.so.0.0.0
7fb51c403000-7fb51c404000 rw-p 00000000 00:00 0
7fb51c404000-7fb51c405000 r-xp 00000000 08:07 6562386 /usr/lib/x86_64-linux-gnu/libxshmfence.so.1.0.0
7fb51c405000-7fb51c605000 ---p 00001000 08:07 6562386 /usr/lib/x86_64-linux-gnu/libxshmfence.so.1.0.0
7fb51c605000-7fb51c606000 r--p 00001000 08:07 6562386 /usr/lib/x86_64-linux-gnu/libxshmfence.so.1.0.0
7fb51c606000-7fb51c607000 rw-p 00002000 08:07 6562386 /usr/lib/x86_64-linux-gnu/libxshmfence.so.1.0.0
7fb51c607000-7fb51c60c000 r-xp 00000000 08:07 6562360 /usr/lib/x86_64-linux-gnu/libxcb-sync.so.1.0.0
7fb51c60c000-7fb51c80c000 ---p 00005000 08:07 6562360 /usr/lib/x86_64-linux-gnu/libxcb-sync.so.1.0.0
7fb51c80c000-7fb51c80d000 r--p 00005000 08:07 6562360 /usr/lib/x86_64-linux-gnu/libxcb-sync.so.1.0.0
7fb51c80d000-7fb51c80e000 rw-p 00006000 08:07 6562360 /usr/lib/x86_64-linux-gnu/libxcb-sync.so.1.0.0
7fb51c80e000-7fb51c810000 r-xp 00000000 08:07 6562348 /usr/lib/x86_64-linux-gnu/libxcb-present.so.0.0.0
7fb51c810000-7fb51ca0f000 ---p 00002000 08:07 6562348 /usr/lib/x86_64-linux-gnu/libxcb-present.so.0.0.0
7fb51ca0f000-7fb51ca10000 r--p 00001000 08:07 6562348 /usr/lib/x86_64-linux-gnu/libxcb-present.so.0.0.0
7fb51ca10000-7fb51ca11000 rw-p 00002000 08:07 6562348 /usr/lib/x86_64-linux-gnu/libxcb-present.so.0.0.0
7fb51ca11000-7fb51ca13000 r-xp 00000000 08:07 6562338 /usr/lib/x86_64-linux-gnu/libxcb-dri3.so.0.0.0
7fb51ca13000-7fb51cc12000 ---p 00002000 08:07 6562338 /usr/lib/x86_64-linux-gnu/libxcb-dri3.so.0.0.0
7fb51cc12000-7fb51cc13000 r--p 00001000 08:07 6562338 /usr/lib/x86_64-linux-gnu/libxcb-dri3.so.0.0.0
7fb51cc13000-7fb51cc14000 rw-p 00002000 08:07 6562338 /usr/lib/x86_64-linux-gnu/libxcb-dri3.so.0.0.0
7fb51cc14000-7fb51cc3a000 r-xp 00000000 08:07 4733913 /usr/local/MATLAB/R2017a/bin/glnxa64/libexpat.so.1.5.0
7fb51cc3a000-7fb51ce39000 ---p 00026000 08:07 4733913 /usr/local/MATLAB/R2017a/bin/glnxa64/libexpat.so.1.5.0
7fb51ce39000-7fb51ce3c000 rw-p 00025000 08:07 4733913 /usr/local/MATLAB/R2017a/bin/glnxa64/libexpat.so.1.5.0
7fb51ce3c000-7fb51ceaa000 r-xp 00000000 08:07 6946888 /usr/lib/x86_64-linux-gnu/mesa/libGL.so.1.2.0
7fb51ceaa000-7fb51d0a9000 ---p 0006e000 08:07 6946888 /usr/lib/x86_64-linux-gnu/mesa/libGL.so.1.2.0
7fb51d0a9000-7fb51d0ac000 r--p 0006d000 08:07 6946888 /usr/lib/x86_64-linux-gnu/mesa/libGL.so.1.2.0
7fb51d0ac000-7fb51d0ad000 rw-p 00070000 08:07 6946888 /usr/lib/x86_64-linux-gnu/mesa/libGL.so.1.2.0
7fb51d0ad000-7fb51d2ae000 rw-p 00000000 00:00 0
7fb51d2ae000-7fb51d4ae000 rw-p 00000000 00:00 0
7fb51d4ae000-7fb51d4b5000 r-xp 00000000 08:08 526170 /opt/maple2017/bin.X86_64_LINUX/libnativewindow_x11.so
7fb51d4b5000-7fb51d6b4000 ---p 00007000 08:08 526170 /opt/maple2017/bin.X86_64_LINUX/libnativewindow_x11.so
7fb51d6b4000-7fb51d6b5000 rw-p 00006000 08:08 526170 /opt/maple2017/bin.X86_64_LINUX/libnativewindow_x11.so
7fb51d6b5000-7fb51d6ba000 r-xp 00000000 08:07 6560954 /usr/lib/x86_64-linux-gnu/libXxf86vm.so.1.0.0
7fb51d6ba000-7fb51d8b9000 ---p 00005000 08:07 6560954 /usr/lib/x86_64-linux-gnu/libXxf86vm.so.1.0.0
7fb51d8b9000-7fb51d8ba000 r--p 00004000 08:07 6560954 /usr/lib/x86_64-linux-gnu/libXxf86vm.so.1.0.0
7fb51d8ba000-7fb51d8bb000 rw-p 00005000 08:07 6560954 /usr/lib/x86_64-linux-gnu/libXxf86vm.so.1.0.0
7fb51d8bb000-7fb51dabb000 rw-p 00000000 00:00 0
7fb51dabb000-7fb51dabe000 ---p 00000000 00:00 0
7fb51dabe000-7fb51dbbc000 rw-p 00000000 00:00 0
7fb51dbbc000-7fb51dbbf000 ---p 00000000 00:00 0
7fb51dbbf000-7fb51dcbd000 rw-p 00000000 00:00 0
7fb51dcbd000-7fb51dcc0000 ---p 00000000 00:00 0
7fb51dcc0000-7fb51ddbe000 rw-p 00000000 00:00 0
7fb51ddbe000-7fb51ddc1000 ---p 00000000 00:00 0
7fb51ddc1000-7fb51debf000 rw-p 00000000 00:00 0
7fb51df3d000-7fb51df3f000 r-xp 00000000 08:08 526159 /opt/maple2017/bin.X86_64_LINUX/libnativewindow_awt.so
7fb51df3f000-7fb51e13e000 ---p 00002000 08:08 526159 /opt/maple2017/bin.X86_64_LINUX/libnativewindow_awt.so
7fb51e13e000-7fb51e13f000 rw-p 00001000 08:08 526159 /opt/maple2017/bin.X86_64_LINUX/libnativewindow_awt.so
7fb51e13f000-7fb51e14a000 r--s 00000000 08:05 131172 /var/cache/fontconfig/945677eb7aeaf62f1d50efc3fb3ec7d8-le64.cache-6
7fb51e14a000-7fb51e15f000 r--s 00000000 08:05 131133 /var/cache/fontconfig/04aabc0a78ac019cf9454389977116d2-le64.cache-6
7fb51e162000-7fb51e1e2000 r-xp 00000000 08:08 130346 /lib/x86_64-linux-gnu/libsystemd.so.0.14.0
7fb51e1e2000-7fb51e1e5000 r--p 0007f000 08:08 130346 /lib/x86_64-linux-gnu/libsystemd.so.0.14.0
7fb51e1e5000-7fb51e1e6000 rw-p 00082000 08:08 130346 /lib/x86_64-linux-gnu/libsystemd.so.0.14.0
7fb51e1e6000-7fb51e1e7000 rw-p 00000000 00:00 0
7fb51e1f7000-7fb51e1ff000 rw-s 00000000 00:05 47749                      /drm mm object (deleted)
7fb51e1ff000-7fb51e207000 rw-s 00000000 00:05 47741                      /drm mm object (deleted)
7fb51e207000-7fb51e20f000 rw-s 00000000 00:05 48395                      /drm mm object (deleted)
7fb51e20f000-7fb51e217000 rw-s 00000000 00:05 48386                      /drm mm object (deleted)
7fb51e217000-7fb51e21a000 ---p 00000000 00:00 0
7fb51e21a000-7fb51e318000 rw-p 00000000 00:00 0
7fb51e318000-7fb51e320000 rw-s 00000000 00:05 47715                      /drm mm object (deleted)
7fb51e320000-7fb51e321000 r-xp 00000000 08:08 402009 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libjawt.so
7fb51e321000-7fb51e520000 ---p 00001000 08:08 402009 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libjawt.so
7fb51e520000-7fb51e521000 rw-p 00000000 08:08 402009 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libjawt.so
7fb51e521000-7fb51e523000 r-xp 00000000 08:08 526158 /opt/maple2017/bin.X86_64_LINUX/libgluegen-rt.so
7fb51e523000-7fb51e722000 ---p 00002000 08:08 526158 /opt/maple2017/bin.X86_64_LINUX/libgluegen-rt.so
7fb51e722000-7fb51e723000 rw-p 00001000 08:08 526158 /opt/maple2017/bin.X86_64_LINUX/libgluegen-rt.so
7fb51e723000-7fb51e726000 ---p 00000000 00:00 0
7fb51e726000-7fb51e95c000 rw-p 00000000 00:00 0
7fb51e95c000-7fb51e95f000 ---p 00000000 00:00 0
7fb51e95f000-7fb51ea5d000 rw-p 00000000 00:00 0
7fb51ea5d000-7fb51ea65000 rw-s 00000000 00:05 47710                      /drm mm object (deleted)
7fb51ea65000-7fb51ea6d000 rw-s 00000000 00:05 47707                      /drm mm object (deleted)
7fb51ea6d000-7fb51ea75000 rw-s 00000000 00:05 47699                      /drm mm object (deleted)
7fb51ea75000-7fb51ea8c000 r-xp 00000000 08:08 139254                     /lib/x86_64-linux-gnu/libresolv-2.23.so
7fb51ea8c000-7fb51ec8c000 ---p 00017000 08:08 139254                     /lib/x86_64-linux-gnu/libresolv-2.23.so
7fb51ec8c000-7fb51ec8d000 r--p 00017000 08:08 139254                     /lib/x86_64-linux-gnu/libresolv-2.23.so
7fb51ec8d000-7fb51ec8e000 rw-p 00018000 08:08 139254                     /lib/x86_64-linux-gnu/libresolv-2.23.so
7fb51ec8e000-7fb51ec90000 rw-p 00000000 00:00 0
7fb51ec90000-7fb51ec95000 r-xp 00000000 08:08 130519 /lib/x86_64-linux-gnu/libnss_dns-2.23.so
7fb51ec95000-7fb51ee95000 ---p 00005000 08:08 130519 /lib/x86_64-linux-gnu/libnss_dns-2.23.so
7fb51ee95000-7fb51ee96000 r--p 00005000 08:08 130519 /lib/x86_64-linux-gnu/libnss_dns-2.23.so
7fb51ee96000-7fb51ee97000 rw-p 00006000 08:08 130519 /lib/x86_64-linux-gnu/libnss_dns-2.23.so
7fb51ee97000-7fb51ee99000 r-xp 00000000 08:08 138993 /lib/x86_64-linux-gnu/libnss_mdns4_minimal.so.2
7fb51ee99000-7fb51f098000 ---p 00002000 08:08 138993 /lib/x86_64-linux-gnu/libnss_mdns4_minimal.so.2
7fb51f098000-7fb51f099000 r--p 00001000 08:08 138993 /lib/x86_64-linux-gnu/libnss_mdns4_minimal.so.2
7fb51f099000-7fb51f09a000 rw-p 00002000 08:08 138993 /lib/x86_64-linux-gnu/libnss_mdns4_minimal.so.2
7fb51f09a000-7fb51f0a4000 r-xp 00000000 08:07 6560936 /usr/lib/x86_64-linux-gnu/libXrandr.so.2.2.0
7fb51f0a4000-7fb51f2a3000 ---p 0000a000 08:07 6560936 /usr/lib/x86_64-linux-gnu/libXrandr.so.2.2.0
7fb51f2a3000-7fb51f2a4000 r--p 00009000 08:07 6560936 /usr/lib/x86_64-linux-gnu/libXrandr.so.2.2.0
7fb51f2a4000-7fb51f2a5000 rw-p 0000a000 08:07 6560936 /usr/lib/x86_64-linux-gnu/libXrandr.so.2.2.0
7fb51f2a5000-7fb51f4a5000 rw-p 00000000 00:00 0
7fb51f4a5000-7fb51f6a5000 rw-p 00000000 00:00 0
7fb51f6a5000-7fb51f6a8000 ---p 00000000 00:00 0
7fb51f6a8000-7fb51f7a6000 rw-p 00000000 00:00 0
7fb51f7a6000-7fb51f7b7000 r-xp 00000000 08:08 401881 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libnio.so
7fb51f7b7000-7fb51f9b6000 ---p 00011000 08:08 401881 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libnio.so
7fb51f9b6000-7fb51f9b7000 rw-p 00010000 08:08 401881 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libnio.so
7fb51f9b7000-7fb51fbb7000 rw-p 00000000 00:00 0
7fb51fbb7000-7fb51fbe9000 r-xp 00000000 08:08 401888 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libsunec.so
7fb51fbe9000-7fb51fde8000 ---p 00032000 08:08 401888 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libsunec.so
7fb51fde8000-7fb51fdee000 rw-p 00031000 08:08 401888 /opt/maple2017/jre.X86_64_LINUX/lib/amd64/libsunec.so
7fb51fdee000-7fb51fdfe000 rw-p 00000000 00:00 0
7fb51fdfe000-7fb51fe01000 ---p 00000000 00:00 0
7fb51fe01000-7fb51feff000 rw-p 00000000 00:00 0
 

help to integrate this equation......

Asked by: saba 10
integration
September 08 2017
2  12

Hi iam finding problem integrating this equation w.r.t  "t".

(d(C(t,r))/dt)^2=(Z(r)^2-1)-{(C(t,r)^2)/(4*alpha)}{1+([1+(16*(alpha)^2/C(t,r)^4)*(Z(r)^2-1)^2-(4*alpha*c/3)+(8*alpha*axi/C(t,r)^4)])^(1/2)}

c is a constant

axi is a mass function

The "end" key on the keyboard not working the same...

Asked by: Brent Williams 40
September 07 2017
0  1

On linux and windows, when i push the "end" key, Maple moves the cursor to end of line.

On mac Maple moves the cursor to the end of the document.

Anyone know how to change this behavior? I can't find anywhere in Maple config where you map keymaps.

 

is it possible to evaluate a floating number and p...

Asked by: LeeHoYeung 535
plot sum
September 07 2017
0  1

unknown := sum(exp(product(sum(kk, kk=1..jj),jj=1..y))*1/y!*x^y, y=0..infinity):
evalf(subs(x=1, unknown));
plot(unknown, x=-3..3, numpoints = 5);
 

Algebra - variables as exponents. How do I format ...

Asked by: Brent Williams 40
solve exponent
September 07 2017
0  4

Can someone please explain the error I am making in the input syntax?

Somehow my input is causing maple to be unable to solve these equations.

 


*edit* i'm also getting the same result for something like:

ln(x)=-3.86

I don't understand the empty brackets, is maple telling me there's no solution, or is something wrong with my syntax? I have to be doing something wrong here, but i just don't see it yet.

 

Fsolve, 20 ecuations, 20 unknows...

Asked by: Giulianot 25
fsolve
September 07 2017
0  10

Hi, i wonder if there is a way to solve this 20×20 equations system for maple. Im trying fsolve but it doesn't work. aceitoso
 

nu := 6.1795*10^(-5)

0.6179500000e-4

 (1)

varepsilon := 0.46e-1

0.46e-1

 (2)

L__1 := 10.

10.

 (3)

L__2 := 15.

15.

 (4)

L__3 := 10.

10.

 (5)

L__4 := 5*sqrt(2.)

7.071067810

 (6)

L__5 := 6.

6.

 (7)

L__6 := 6.

6.

 (8)

L__7 := 20*sqrt(3.)*(1/3)

11.54700539

 (9)

L__8 := 15.

15.

 (10)

L__9 := 15.

15.

 (11)

L__10 := 20.

20.

 (12)

Re1 := 4*Q__1/(Pi*D__1*nu)

20604.24864*Q__1/D__1

 (13)

Re2 := 4*Q__2/(Pi*D__2*nu)

20604.24864*Q__2/D__2

 (14)

Re3 := 4*Q__3/(Pi*D__3*nu)

20604.24864*Q__3/D__3

 (15)

Re4 := 4*Q__4/(Pi*D__4*nu)

20604.24864*Q__4/D__4

 (16)

Re5 := 4*Q__5/(Pi*D__5*nu)

20604.24864*Q__5/D__5

 (17)

Re6 := 4*Q__6/(Pi*D__6*nu)

20604.24864*Q__6/D__6

 (18)

Re7 := 4*Q__7/(Pi*D__7*nu)

20604.24864*Q__7/D__7

 (19)

Re8 := 4*Q__8/(Pi*D__8*nu)

20604.24864*Q__8/D__8

 (20)

Re9 := 4*Q__9/(Pi*D__9*nu)

20604.24864*Q__9/D__9

 (21)

Re10 := 4*Q__10/(Pi*D__10*nu)

20604.24864*Q__10/D__10

 (22)

A__1 := (2.457*ln(1/((7/Re1)^.9+.27*varepsilon/D__1)))^16

1763934.700*ln(1/(0.7551394026e-3*(D__1/Q__1)^.9+0.1242e-1/D__1))^16

 (23)

A__2 := (2.457*ln(1/((7/Re2)^.9+.27*varepsilon/D__2)))^16

1763934.700*ln(1/(0.7551394026e-3*(D__2/Q__2)^.9+0.1242e-1/D__2))^16

 (24)

A__3 := (2.457*ln(1/((7/Re3)^.9+.27*varepsilon/D__3)))^16

1763934.700*ln(1/(0.7551394026e-3*(D__3/Q__3)^.9+0.1242e-1/D__3))^16

 (25)

A__4 := (2.457*ln(1/((7/Re4)^.9+.27*varepsilon/D__4)))^16

1763934.700*ln(1/(0.7551394026e-3*(D__4/Q__4)^.9+0.1242e-1/D__4))^16

 (26)

A__5 := (2.457*ln(1/((7/Re5)^.9+.27*varepsilon/D__5)))^16

1763934.700*ln(1/(0.7551394026e-3*(D__5/Q__5)^.9+0.1242e-1/D__5))^16

 (27)

A__6 := (2.457*ln(1/((7/Re6)^.9+.27*varepsilon/D__6)))^16

1763934.700*ln(1/(0.7551394026e-3*(D__6/Q__6)^.9+0.1242e-1/D__6))^16

 (28)

A__7 := (2.457*ln(1/((7/Re7)^.9+.27*varepsilon/D__7)))^16

1763934.700*ln(1/(0.7551394026e-3*(D__7/Q__7)^.9+0.1242e-1/D__7))^16

 (29)

A__8 := (2.457*ln(1/((7/Re8)^.9+.27*varepsilon/D__8)))^16

1763934.700*ln(1/(0.7551394026e-3*(D__8/Q__8)^.9+0.1242e-1/D__8))^16

 (30)

A__9 := (2.457*ln(1/((7/Re9)^.9+.27*varepsilon/D__9)))^16

1763934.700*ln(1/(0.7551394026e-3*(D__9/Q__9)^.9+0.1242e-1/D__9))^16

 (31)

A__10 := (2.457*ln(1/((7/Re10)^.9+.27*varepsilon/D__10)))^16

1763934.700*ln(1/(0.7551394026e-3*(D__10/Q__10)^.9+0.1242e-1/D__10))^16

 (32)

B__1 := (37530/Re1)^16

14680.75929*D__1^16/Q__1^16

 (33)

B__2 := (37530/Re2)^16

14680.75929*D__2^16/Q__2^16

 (34)

B__3 := (37530/Re3)^16

14680.75929*D__3^16/Q__3^16

 (35)

B__4 := (37530/Re4)^16

14680.75929*D__4^16/Q__4^16

 (36)

B__5 := (37530/Re5)^16

14680.75929*D__5^16/Q__5^16

 (37)

B__6 := (37530/Re6)^16

14680.75929*D__6^16/Q__6^16

 (38)

B__7 := (37530/Re7)^16

14680.75929*D__7^16/Q__7^16

 (39)

B__8 := (37530/Re8)^16

14680.75929*D__8^16/Q__8^16

 (40)

B__9 := (37530/Re9)^16

14680.75929*D__9^16/Q__9^16

 (41)

B__10 := (37530/Re10)^16

14680.75929*D__10^16/Q__10^16

 (42)

f__1 := 8*((8/Re1)^12+1/(A__1+B__1)^1.5)^(1/12)

8*(0.1173811769e-40*D__1^12/Q__1^12+1/(1763934.700*ln(1/(0.7551394026e-3*(D__1/Q__1)^.9+0.1242e-1/D__1))^16+14680.75929*D__1^16/Q__1^16)^1.5)^(1/12)

 (43)

f__2 := 8*((8/Re2)^12+1/(A__2+B__2)^1.5)^(1/12)

8*(0.1173811769e-40*D__2^12/Q__2^12+1/(1763934.700*ln(1/(0.7551394026e-3*(D__2/Q__2)^.9+0.1242e-1/D__2))^16+14680.75929*D__2^16/Q__2^16)^1.5)^(1/12)

 (44)

f__3 := 8*((8/Re3)^12+1/(A__3+B__3)^1.5)^(1/12)

8*(0.1173811769e-40*D__3^12/Q__3^12+1/(1763934.700*ln(1/(0.7551394026e-3*(D__3/Q__3)^.9+0.1242e-1/D__3))^16+14680.75929*D__3^16/Q__3^16)^1.5)^(1/12)

 (45)

f__4 := 8*((8/Re4)^12+1/(A__4+B__4)^1.5)^(1/12)

8*(0.1173811769e-40*D__4^12/Q__4^12+1/(1763934.700*ln(1/(0.7551394026e-3*(D__4/Q__4)^.9+0.1242e-1/D__4))^16+14680.75929*D__4^16/Q__4^16)^1.5)^(1/12)

 (46)

f__5 := 8*((8/Re5)^12+1/(A__5+B__5)^1.5)^(1/12)

8*(0.1173811769e-40*D__5^12/Q__5^12+1/(1763934.700*ln(1/(0.7551394026e-3*(D__5/Q__5)^.9+0.1242e-1/D__5))^16+14680.75929*D__5^16/Q__5^16)^1.5)^(1/12)

 (47)

f__6 := 8*((8/Re6)^12+1/(A__6+B__6)^1.5)^(1/12)

8*(0.1173811769e-40*D__6^12/Q__6^12+1/(1763934.700*ln(1/(0.7551394026e-3*(D__6/Q__6)^.9+0.1242e-1/D__6))^16+14680.75929*D__6^16/Q__6^16)^1.5)^(1/12)

 (48)

f__7 := 8*((8/Re7)^12+1/(A__7+B__7)^1.5)^(1/12)

8*(0.1173811769e-40*D__7^12/Q__7^12+1/(1763934.700*ln(1/(0.7551394026e-3*(D__7/Q__7)^.9+0.1242e-1/D__7))^16+14680.75929*D__7^16/Q__7^16)^1.5)^(1/12)

 (49)

f__8 := 8*((8/Re8)^12+1/(A__8+B__8)^1.5)^(1/12)

8*(0.1173811769e-40*D__8^12/Q__8^12+1/(1763934.700*ln(1/(0.7551394026e-3*(D__8/Q__8)^.9+0.1242e-1/D__8))^16+14680.75929*D__8^16/Q__8^16)^1.5)^(1/12)

 (50)

f__9 := 8*((8/Re9)^12+1/(A__9+B__9)^1.5)^(1/12)

8*(0.1173811769e-40*D__9^12/Q__9^12+1/(1763934.700*ln(1/(0.7551394026e-3*(D__9/Q__9)^.9+0.1242e-1/D__9))^16+14680.75929*D__9^16/Q__9^16)^1.5)^(1/12)

 (51)

f__10 := 8*((8/Re10)^12+1/(A__10+B__10)^1.5)^(1/12)

8*(0.1173811769e-40*D__10^12/Q__10^12+1/(1763934.700*ln(1/(0.7551394026e-3*(D__10/Q__10)^.9+0.1242e-1/D__10))^16+14680.75929*D__10^16/Q__10^16)^1.5)^(1/12)

 (52)

H__1 := piecewise(Q__1 > 0, 8000*10^6*f__1*L__1*Q__1^2/((9.8*(Pi^2))*D__1^5), -8000*10^6*f__1*L__1*Q__1^2/((9.8*(Pi^2))*D__1^5))

piecewise(0 < `#msub(mi("Q"),mi("1"))`, 6.616893624*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("1"))`^12/`#msub(mi("Q"),mi("1"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("1"))`/`#msub(mi("Q"),mi("1"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("1"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("1"))`^16/`#msub(mi("Q"),mi("1"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("1"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("1"))`^5, -6.616893624*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("1"))`^12/`#msub(mi("Q"),mi("1"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("1"))`/`#msub(mi("Q"),mi("1"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("1"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("1"))`^16/`#msub(mi("Q"),mi("1"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("1"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("1"))`^5)

 (53)

H__2 := piecewise(Q__2 > 0, 8000*10^6*f__2*L__2*Q__2^2/((9.8*(Pi^2))*D__2^5), -8000*10^6*f__2*L__2*Q__2^2/((9.8*(Pi^2))*D__2^5))

piecewise(0 < `#msub(mi("Q"),mi("2"))`, 9.925340436*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("2"))`^12/`#msub(mi("Q"),mi("2"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("2"))`/`#msub(mi("Q"),mi("2"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("2"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("2"))`^16/`#msub(mi("Q"),mi("2"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("2"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("2"))`^5, -9.925340436*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("2"))`^12/`#msub(mi("Q"),mi("2"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("2"))`/`#msub(mi("Q"),mi("2"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("2"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("2"))`^16/`#msub(mi("Q"),mi("2"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("2"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("2"))`^5)

 (54)

H__3 := piecewise(Q__3 > 0, 8000*10^6*f__3*L__3*Q__3^2/((9.8*(Pi^2))*D__3^5), -8000*10^6*f__3*L__3*Q__3^2/((9.8*(Pi^2))*D__3^5))

piecewise(0 < `#msub(mi("Q"),mi("3"))`, 6.616893624*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("3"))`^12/`#msub(mi("Q"),mi("3"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("3"))`/`#msub(mi("Q"),mi("3"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("3"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("3"))`^16/`#msub(mi("Q"),mi("3"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("3"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("3"))`^5, -6.616893624*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("3"))`^12/`#msub(mi("Q"),mi("3"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("3"))`/`#msub(mi("Q"),mi("3"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("3"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("3"))`^16/`#msub(mi("Q"),mi("3"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("3"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("3"))`^5)

 (55)

H__4 := piecewise(Q__4 > 0, 8000*10^6*f__4*L__4*Q__4^2/((9.8*(Pi^2))*D__4^5), -8000*10^6*f__4*L__4*Q__4^2/((9.8*(Pi^2))*D__4^5))

piecewise(0 < `#msub(mi("Q"),mi("4"))`, 4.678850351*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("4"))`^12/`#msub(mi("Q"),mi("4"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("4"))`/`#msub(mi("Q"),mi("4"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("4"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("4"))`^16/`#msub(mi("Q"),mi("4"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("4"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("4"))`^5, -4.678850351*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("4"))`^12/`#msub(mi("Q"),mi("4"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("4"))`/`#msub(mi("Q"),mi("4"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("4"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("4"))`^16/`#msub(mi("Q"),mi("4"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("4"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("4"))`^5)

 (56)

H__5 := piecewise(Q__5 > 0, 8000*10^6*f__5*L__5*Q__5^2/((9.8*(Pi^2))*D__5^5), -8000*10^6*f__5*L__5*Q__5^2/((9.8*(Pi^2))*D__5^5))

piecewise(0 < `#msub(mi("Q"),mi("5"))`, 3.970136174*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("5"))`^12/`#msub(mi("Q"),mi("5"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("5"))`/`#msub(mi("Q"),mi("5"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("5"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("5"))`^16/`#msub(mi("Q"),mi("5"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("5"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("5"))`^5, -3.970136174*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("5"))`^12/`#msub(mi("Q"),mi("5"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("5"))`/`#msub(mi("Q"),mi("5"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("5"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("5"))`^16/`#msub(mi("Q"),mi("5"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("5"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("5"))`^5)

 (57)

H__6 := piecewise(Q__6 > 0, 8000*10^6*f__6*L__6*Q__6^2/((9.8*(Pi^2))*D__6^5), -8000*10^6*f__6*L__6*Q__6^2/((9.8*(Pi^2))*D__6^5))

piecewise(0 < `#msub(mi("Q"),mi("6"))`, 3.970136174*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("6"))`^12/`#msub(mi("Q"),mi("6"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("6"))`/`#msub(mi("Q"),mi("6"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("6"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("6"))`^16/`#msub(mi("Q"),mi("6"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("6"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("6"))`^5, -3.970136174*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("6"))`^12/`#msub(mi("Q"),mi("6"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("6"))`/`#msub(mi("Q"),mi("6"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("6"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("6"))`^16/`#msub(mi("Q"),mi("6"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("6"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("6"))`^5)

 (58)

H__7 := piecewise(Q__7 > 0, 8000*10^6*f__7*L__7*Q__7^2/((9.8*(Pi^2))*D__7^5), -8000*10^6*f__7*L__7*Q__7^2/((9.8*(Pi^2))*D__7^5))

piecewise(0 < `#msub(mi("Q"),mi("7"))`, 7.640530634*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("7"))`^12/`#msub(mi("Q"),mi("7"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("7"))`/`#msub(mi("Q"),mi("7"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("7"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("7"))`^16/`#msub(mi("Q"),mi("7"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("7"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("7"))`^5, -7.640530634*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("7"))`^12/`#msub(mi("Q"),mi("7"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("7"))`/`#msub(mi("Q"),mi("7"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("7"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("7"))`^16/`#msub(mi("Q"),mi("7"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("7"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("7"))`^5)

 (59)

H__8 := piecewise(Q__8 > 0, 8000*10^6*f__8*L__8*Q__8^2/((9.8*(Pi^2))*D__8^5), -8000*10^6*f__8*L__8*Q__8^2/((9.8*(Pi^2))*D__8^5))

piecewise(0 < `#msub(mi("Q"),mi("8"))`, 9.925340436*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("8"))`^12/`#msub(mi("Q"),mi("8"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("8"))`/`#msub(mi("Q"),mi("8"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("8"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("8"))`^16/`#msub(mi("Q"),mi("8"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("8"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("8"))`^5, -9.925340436*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("8"))`^12/`#msub(mi("Q"),mi("8"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("8"))`/`#msub(mi("Q"),mi("8"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("8"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("8"))`^16/`#msub(mi("Q"),mi("8"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("8"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("8"))`^5)

 (60)

H__9 := piecewise(Q__9 > 0, 8000*10^6*f__9*L__9*Q__9^2/((9.8*(Pi^2))*D__9^5), -8000*10^6*f__9*L__9*Q__9^2/((9.8*(Pi^2))*D__9^5))

piecewise(0 < `#msub(mi("Q"),mi("9"))`, 9.925340436*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("9"))`^12/`#msub(mi("Q"),mi("9"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("9"))`/`#msub(mi("Q"),mi("9"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("9"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("9"))`^16/`#msub(mi("Q"),mi("9"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("9"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("9"))`^5, -9.925340436*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("9"))`^12/`#msub(mi("Q"),mi("9"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("9"))`/`#msub(mi("Q"),mi("9"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("9"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("9"))`^16/`#msub(mi("Q"),mi("9"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("9"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("9"))`^5)

 (61)

H__10 := piecewise(Q__10 > 0, 8000*10^6*f__10*L__10*Q__10^2/((9.8*(Pi^2))*D__10^5), -8000*10^6*f__10*L__10*Q__10^2/((9.8*(Pi^2))*D__10^5))

piecewise(0 < `#msub(mi("Q"),mi("10"))`, 1.323378725*10^10*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("10"))`^12/`#msub(mi("Q"),mi("10"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("10"))`/`#msub(mi("Q"),mi("10"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("10"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("10"))`^16/`#msub(mi("Q"),mi("10"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("10"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("10"))`^5, -1.323378725*10^10*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("10"))`^12/`#msub(mi("Q"),mi("10"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("10"))`/`#msub(mi("Q"),mi("10"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("10"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("10"))`^16/`#msub(mi("Q"),mi("10"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("10"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("10"))`^5)

 (62)

NULL

fsolve({Q__1 = Q__4, Q__3 = Q__7, 4*Q__1/(Pi*D__1^2) = 3.5, 4*Q__10/(Pi*D__10^2) = 3.5, 4*Q__2/(Pi*D__2^2) = 3.5, 4*Q__3/(Pi*D__3^2) = 3.5, 4*Q__4/(Pi*D__4^2) = 3.5, 4*Q__5/(Pi*D__5^2) = 3.5, 4*Q__6/(Pi*D__6^2) = 3.5, 4*Q__7/(Pi*D__7^2) = 3.5, 4*Q__8/(Pi*D__8^2) = 3.5, 4*Q__9/(Pi*D__9^2) = 3.5, H__1+H__4 = H__5+H__8, H__3+H__7 = H__6+H__10, Q__1+Q__5 = Q__2, Q__4+Q__8 = 980*(1/60), Q__5+Q__9 = Q__8+17, Q__7+Q__10 = 950*(1/60), Q__2+Q__3+Q__6 = 4000*(1/60), Q__9+Q__10+17.5 = Q__6}, {D__1 = 30, D__10 = 30, D__2 = 30, D__3 = 30, D__4 = 30, D__5 = 30, D__6 = 30, D__7 = 30, D__8 = 30, D__9 = 30, Q__1 = 20, Q__10 = 5, Q__2 = 40, Q__3 = 20, Q__4 = 20, Q__5 = 20, Q__6 = 20, Q__7 = 20, Q__8 = 5, Q__9 = 5})

fsolve({`#msub(mi("Q"),mi("1"))` = `#msub(mi("Q"),mi("4"))`, `#msub(mi("Q"),mi("3"))` = `#msub(mi("Q"),mi("7"))`, 4*`#msub(mi("Q"),mi("1"))`/(Pi*`#msub(mi("D",fontstyle = "normal"),mi("1"))`^2) = 3.5, 4*`#msub(mi("Q"),mi("10"))`/(Pi*`#msub(mi("D",fontstyle = "normal"),mi("10"))`^2) = 3.5, 4*`#msub(mi("Q"),mi("2"))`/(Pi*`#msub(mi("D",fontstyle = "normal"),mi("2"))`^2) = 3.5, 4*`#msub(mi("Q"),mi("3"))`/(Pi*`#msub(mi("D",fontstyle = "normal"),mi("3"))`^2) = 3.5, 4*`#msub(mi("Q"),mi("4"))`/(Pi*`#msub(mi("D",fontstyle = "normal"),mi("4"))`^2) = 3.5, 4*`#msub(mi("Q"),mi("5"))`/(Pi*`#msub(mi("D",fontstyle = "normal"),mi("5"))`^2) = 3.5, 4*`#msub(mi("Q"),mi("6"))`/(Pi*`#msub(mi("D",fontstyle = "normal"),mi("6"))`^2) = 3.5, 4*`#msub(mi("Q"),mi("7"))`/(Pi*`#msub(mi("D",fontstyle = "normal"),mi("7"))`^2) = 3.5, 4*`#msub(mi("Q"),mi("8"))`/(Pi*`#msub(mi("D",fontstyle = "normal"),mi("8"))`^2) = 3.5, 4*`#msub(mi("Q"),mi("9"))`/(Pi*`#msub(mi("D",fontstyle = "normal"),mi("9"))`^2) = 3.5, `#msub(mi("Q"),mi("1"))`+`#msub(mi("Q"),mi("5"))` = `#msub(mi("Q"),mi("2"))`, `#msub(mi("Q"),mi("4"))`+`#msub(mi("Q"),mi("8"))` = 49/3, `#msub(mi("Q"),mi("5"))`+`#msub(mi("Q"),mi("9"))` = `#msub(mi("Q"),mi("8"))`+17, `#msub(mi("Q"),mi("7"))`+`#msub(mi("Q"),mi("10"))` = 95/6, piecewise(0 < `#msub(mi("Q"),mi("1"))`, 6.616893624*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("1"))`^12/`#msub(mi("Q"),mi("1"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("1"))`/`#msub(mi("Q"),mi("1"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("1"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("1"))`^16/`#msub(mi("Q"),mi("1"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("1"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("1"))`^5, -6.616893624*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("1"))`^12/`#msub(mi("Q"),mi("1"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("1"))`/`#msub(mi("Q"),mi("1"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("1"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("1"))`^16/`#msub(mi("Q"),mi("1"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("1"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("1"))`^5)+piecewise(0 < `#msub(mi("Q"),mi("4"))`, 4.678850351*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("4"))`^12/`#msub(mi("Q"),mi("4"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("4"))`/`#msub(mi("Q"),mi("4"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("4"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("4"))`^16/`#msub(mi("Q"),mi("4"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("4"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("4"))`^5, -4.678850351*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("4"))`^12/`#msub(mi("Q"),mi("4"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("4"))`/`#msub(mi("Q"),mi("4"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("4"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("4"))`^16/`#msub(mi("Q"),mi("4"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("4"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("4"))`^5) = piecewise(0 < `#msub(mi("Q"),mi("5"))`, 3.970136174*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("5"))`^12/`#msub(mi("Q"),mi("5"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("5"))`/`#msub(mi("Q"),mi("5"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("5"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("5"))`^16/`#msub(mi("Q"),mi("5"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("5"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("5"))`^5, -3.970136174*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("5"))`^12/`#msub(mi("Q"),mi("5"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("5"))`/`#msub(mi("Q"),mi("5"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("5"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("5"))`^16/`#msub(mi("Q"),mi("5"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("5"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("5"))`^5)+piecewise(0 < `#msub(mi("Q"),mi("8"))`, 9.925340436*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("8"))`^12/`#msub(mi("Q"),mi("8"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("8"))`/`#msub(mi("Q"),mi("8"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("8"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("8"))`^16/`#msub(mi("Q"),mi("8"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("8"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("8"))`^5, -9.925340436*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("8"))`^12/`#msub(mi("Q"),mi("8"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("8"))`/`#msub(mi("Q"),mi("8"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("8"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("8"))`^16/`#msub(mi("Q"),mi("8"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("8"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("8"))`^5), piecewise(0 < `#msub(mi("Q"),mi("3"))`, 6.616893624*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("3"))`^12/`#msub(mi("Q"),mi("3"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("3"))`/`#msub(mi("Q"),mi("3"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("3"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("3"))`^16/`#msub(mi("Q"),mi("3"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("3"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("3"))`^5, -6.616893624*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("3"))`^12/`#msub(mi("Q"),mi("3"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("3"))`/`#msub(mi("Q"),mi("3"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("3"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("3"))`^16/`#msub(mi("Q"),mi("3"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("3"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("3"))`^5)+piecewise(0 < `#msub(mi("Q"),mi("7"))`, 7.640530634*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("7"))`^12/`#msub(mi("Q"),mi("7"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("7"))`/`#msub(mi("Q"),mi("7"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("7"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("7"))`^16/`#msub(mi("Q"),mi("7"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("7"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("7"))`^5, -7.640530634*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("7"))`^12/`#msub(mi("Q"),mi("7"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("7"))`/`#msub(mi("Q"),mi("7"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("7"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("7"))`^16/`#msub(mi("Q"),mi("7"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("7"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("7"))`^5) = piecewise(0 < `#msub(mi("Q"),mi("6"))`, 3.970136174*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("6"))`^12/`#msub(mi("Q"),mi("6"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("6"))`/`#msub(mi("Q"),mi("6"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("6"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("6"))`^16/`#msub(mi("Q"),mi("6"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("6"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("6"))`^5, -3.970136174*10^9*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("6"))`^12/`#msub(mi("Q"),mi("6"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("6"))`/`#msub(mi("Q"),mi("6"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("6"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("6"))`^16/`#msub(mi("Q"),mi("6"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("6"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("6"))`^5)+piecewise(0 < `#msub(mi("Q"),mi("10"))`, 1.323378725*10^10*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("10"))`^12/`#msub(mi("Q"),mi("10"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("10"))`/`#msub(mi("Q"),mi("10"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("10"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("10"))`^16/`#msub(mi("Q"),mi("10"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("10"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("10"))`^5, -1.323378725*10^10*(1.173811769*10^(-41)*`#msub(mi("D",fontstyle = "normal"),mi("10"))`^12/`#msub(mi("Q"),mi("10"))`^12+1/(1.763934700*10^6*ln(1/(0.7551394026e-3*(`#msub(mi("D",fontstyle = "normal"),mi("10"))`/`#msub(mi("Q"),mi("10"))`)^.9+0.1242e-1/`#msub(mi("D",fontstyle = "normal"),mi("10"))`))^16+14680.75929*`#msub(mi("D",fontstyle = "normal"),mi("10"))`^16/`#msub(mi("Q"),mi("10"))`^16)^1.5)^(1/12)*`#msub(mi("Q"),mi("10"))`^2/`#msub(mi("D",fontstyle = "normal"),mi("10"))`^5), `#msub(mi("Q"),mi("2"))`+`#msub(mi("Q"),mi("3"))`+`#msub(mi("Q"),mi("6"))` = 200/3, `#msub(mi("Q"),mi("9"))`+`#msub(mi("Q"),mi("10"))`+17.5 = `#msub(mi("Q"),mi("6"))`}, {`#msub(mi("Q"),mi("1"))` = 20, `#msub(mi("Q"),mi("10"))` = 5, `#msub(mi("Q"),mi("2"))` = 40, `#msub(mi("Q"),mi("3"))` = 20, `#msub(mi("Q"),mi("4"))` = 20, `#msub(mi("Q"),mi("5"))` = 20, `#msub(mi("Q"),mi("6"))` = 20, `#msub(mi("Q"),mi("7"))` = 20, `#msub(mi("Q"),mi("8"))` = 5, `#msub(mi("Q"),mi("9"))` = 5, `#msub(mi("D",fontstyle = "normal"),mi("1"))` = 30, `#msub(mi("D",fontstyle = "normal"),mi("10"))` = 30, `#msub(mi("D",fontstyle = "normal"),mi("2"))` = 30, `#msub(mi("D",fontstyle = "normal"),mi("3"))` = 30, `#msub(mi("D",fontstyle = "normal"),mi("4"))` = 30, `#msub(mi("D",fontstyle = "normal"),mi("5"))` = 30, `#msub(mi("D",fontstyle = "normal"),mi("6"))` = 30, `#msub(mi("D",fontstyle = "normal"),mi("7"))` = 30, `#msub(mi("D",fontstyle = "normal"),mi("8"))` = 30, `#msub(mi("D",fontstyle = "normal"),mi("9"))` = 30})

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generate numeric data from MAPLE equation?...

Asked by: tsunamiBTP 292
matrix export numeric
September 07 2017
0  8

I have an analytical equation with respect to time that is a Fourier series expansion of a specific function.  I would like MAPLE to generate a table of results against time.  I have always used MATLAB to handle numeric data.  How can I generate a data table in MAPLE.  I have never used the Spreadsheet tool in MAPLE.  Is that the way to go?  Is there some examples on how to do this?

My analytical function is attached:

untitled4.mw

I read from another posting that plottools:-getdata is the way to go, but I do not see that functionality in MAPLE 12?

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