adel-00

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8 years, 299 days

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These are questions asked by adel-00

Hi 

Is there a way to solve it numericall

evalf(int(exp((5+I*6)*x)*sin(1+erf(x)),x=-to..to));

evalf(int(exp((5+I*6)*x)*cos(1+erf(x)),x=-to..to));

 

Hi all

trying to find analytically sin(erf(t)) and cos(erf (t)) rather than numerically

 

Hi,

the foolowing code is for contour plot at Delta =-12.71 but there is somthing coulnd understand not works

I dont know why this not work

 

restart:
with(plots):

Omega:=0:lambda:=1:
gamma1:=8*Pi:
gamma2:=0.002*Pi:
x1:=100*Pi:
omega2:=200*Pi:
gamma0:=0.2*Pi:
G:=20*Pi:

lambda1:=(1/(2*Pi))*(G*Omega*gamma0/(2*(0.25*gamma0^2+Delta^2))):
lambda2:=(1/(2*Pi))*(-G*Omega*Delta/((0.25*gamma0^2+Delta^2))):
lambda3:=(1/(2*Pi))*gamma1+lambda1:
lambda4:=(1/(2*Pi))*(lambda*Delta-G^2*Delta/(0.25*gamma0^2+Delta^2)):
lambda5:=(1/(2*Pi))*(2*x1^2*omega2/((omega2^2+gamma2^2))):
f:=epsilon=(lambda1+sqrt(-lambda2^2+Y^2*(lambda3^2+(lambda4-lambda5*Y^2)^2))):

implicitplot3d(f, epsilon=0..20,Y = 0 .. 1,Delta=-40*Pi..40*Pi, labels=[epsilon,X,Delta],tickmarks=[3,3,3],style=surface);

contourplot(solve(f,Delta),epsilon=-20..20,Y=0..1,contours=[-12.71],axes=boxed,thickness=2,color=black,font=[1,1,18],tickmarks=[2, 2],linestyle=1, numpoints=50000);

the following maple code is to solve the SYS of ODE x',y',z'

then plot z' agianst t

i got confused each plot give me zero

N:=1:M:=sqrt(N*(N+1)):N1:=1+N:w:=10:f:=1;
                             f := 1


ini1:= x(0)=0.5,y(0)=0.5,z(0)=0;
            ini1 := x(0) = 0.5, y(0) = 0.5, z(0) = 0
var:={x(t),y(t),z(t)}: 
dsys:={diff(z(t),t)=-(N1+M*cos(2*w*t))*z(t)-1+f*(x(t)+y(t)), diff(x(t),t)=-(N1-I*w-2*M*exp(-2*I*w*t))*x(t)-f*(N1+(z(t)))-2*f*M*exp(2*I*w*t),diff(y(t),t)=-(N1+I*w-2*M*exp(2*I*w*t))*y(t)-f*(N1+(z(t)))-2*f*M*exp(-2*I*w*t)}:
zd:=diff(z(t),t);
                                d      
                         zd := --- z(t)
                                dt     
res:=dsolve(dsys union {x(0)=0.5,y(0)=0.5,z(0)=0},numeric,output=listprocedure):
tit:=sprintf("F=%g,N=%g",f,N):

P1:=plots[odeplot](res,[[t,(zd)]],0..6,axes=boxed,titlefont=[SYMBOL,14],font=[1,1,18],color=blue,linestyle=1,tickmarks=[3, 4],font=[1,1,14],thickness=2,titlefont=[SYMBOL,12]);

Dear all.

Trying to plot the function below:

         epsilon                                            
    f := ------- = 0.78417289325174246201875653872811303 + (
          2 Pi                                              
    -24.020590879328464004990474127244023 + Y 

      (671.68643760557259657756434855357346 + (
    -314.15926532756339731350799859659950 Y

       - 48.382487297515945228479754993851165)^2))^(1/2)

want the (x-axis) be epsilon/(2*Pi) and the y-axis is Y
implicitplot(f,epsilon=0..100,Y=0..10,numpoints=1000,axes=boxed,thickness=2,color=black,font=[1,1,20],tickmarks=[3, 3],linestyle=1);

many thanks in advanced.

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