salim-barzani

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These are questions asked by salim-barzani

Hi

How merge or combine two or more 3D plot together ? and How many 3D plot exist for describe graph ? and how we can transfer this combine plot to another program like matlab?

Maple is  good for decribe plot  and very faster from other program but for visualization and some other stuff we need other language program, so how we can combine the plot and how we transfer this plot another program like matlab i know the matlab have special template for this kind plot but i didn't have the template if any one have it it will be  awesome?

Download combine_graph.mw

how fixed this for ode test

restart

with(PDEtools)

with(Physics)

undeclare(prime)

`There is no more prime differentiation variable; all derivatives will be displayed as indexed functions`

(1)

``

pde := -I*(diff(U(xi), xi))*gamma*k*mu+I*gamma*(diff(U(xi), xi))*sigma*w+(diff(diff(U(xi), xi), xi))*gamma*k*w+U(xi)*gamma*mu*sigma+(2*I)*(diff(U(xi), xi))*k*sigma+2*alpha*U(xi)^3+(diff(diff(U(xi), xi), xi))*k^2-I*(diff(U(xi), xi))*w-U(xi)*sigma^2-U(xi)*mu

-I*gamma*(diff(U(xi), xi))*k*mu+I*gamma*(diff(U(xi), xi))*sigma*w+gamma*(diff(diff(U(xi), xi), xi))*k*w+gamma*U(xi)*mu*sigma+(2*I)*(diff(U(xi), xi))*k*sigma+2*alpha*U(xi)^3+(diff(diff(U(xi), xi), xi))*k^2-I*(diff(U(xi), xi))*w-U(xi)*sigma^2-U(xi)*mu

(2)

case1 := [mu = -(4*gamma*k*w+4*k^2-sigma^2)/(gamma*sigma-1), A[0] = 0, A[1] = -RootOf(_Z^2*alpha+gamma*k*w+k^2), B[1] = RootOf(_Z^2*alpha+gamma*k*w+k^2), w = (gamma*k*mu-2*k*sigma)/(gamma*sigma-1)]

[mu = -(4*gamma*k*w+4*k^2-sigma^2)/(gamma*sigma-1), A[0] = 0, A[1] = -RootOf(_Z^2*alpha+gamma*k*w+k^2), B[1] = RootOf(_Z^2*alpha+gamma*k*w+k^2), w = (gamma*k*mu-2*k*sigma)/(gamma*sigma-1)]

(3)

G1 := U(xi) = 2*RootOf(_Z^2*alpha+gamma*k*w+k^2)/sinh(2*xi)

U(xi) = 2*RootOf(_Z^2*alpha+gamma*k*w+k^2)/sinh(2*xi)

(4)

pde1 := subs(case1, pde)

I*gamma*(diff(U(xi), xi))*k*(4*gamma*k*w+4*k^2-sigma^2)/(gamma*sigma-1)+I*gamma*(diff(U(xi), xi))*sigma*(gamma*k*mu-2*k*sigma)/(gamma*sigma-1)+gamma*(diff(diff(U(xi), xi), xi))*k*(gamma*k*mu-2*k*sigma)/(gamma*sigma-1)-gamma*U(xi)*(4*gamma*k*w+4*k^2-sigma^2)*sigma/(gamma*sigma-1)+(2*I)*(diff(U(xi), xi))*k*sigma+2*alpha*U(xi)^3+(diff(diff(U(xi), xi), xi))*k^2-I*(diff(U(xi), xi))*(gamma*k*mu-2*k*sigma)/(gamma*sigma-1)-U(xi)*sigma^2+U(xi)*(4*gamma*k*w+4*k^2-sigma^2)/(gamma*sigma-1)

(5)

pde2 := subs(case1, pde1)

I*gamma*(diff(U(xi), xi))*k*(4*gamma*(gamma*k*mu-2*k*sigma)*k/(gamma*sigma-1)+4*k^2-sigma^2)/(gamma*sigma-1)+I*gamma*(diff(U(xi), xi))*sigma*(-gamma*k*(4*gamma*k*w+4*k^2-sigma^2)/(gamma*sigma-1)-2*k*sigma)/(gamma*sigma-1)+gamma*(diff(diff(U(xi), xi), xi))*k*(-gamma*k*(4*gamma*k*w+4*k^2-sigma^2)/(gamma*sigma-1)-2*k*sigma)/(gamma*sigma-1)-gamma*U(xi)*(4*gamma*(gamma*k*mu-2*k*sigma)*k/(gamma*sigma-1)+4*k^2-sigma^2)*sigma/(gamma*sigma-1)+(2*I)*(diff(U(xi), xi))*k*sigma+2*alpha*U(xi)^3+(diff(diff(U(xi), xi), xi))*k^2-I*(diff(U(xi), xi))*(-gamma*k*(4*gamma*k*w+4*k^2-sigma^2)/(gamma*sigma-1)-2*k*sigma)/(gamma*sigma-1)-U(xi)*sigma^2+U(xi)*(4*gamma*(gamma*k*mu-2*k*sigma)*k/(gamma*sigma-1)+4*k^2-sigma^2)/(gamma*sigma-1)

(6)

odetest(G1, pde2)

 

NULL

Download test_sol_for_PDE1.mw

I don't know how make my graph be beter for real part and imaginary part and abs part which part how work with parameter can any one explain on this example?

G.mw

i did two case of this equation and odetest is worked good but in this case the odetest is not worked well anyone can determine what is mistake ?

F_P_Correct_case_three.mw

I get my on results but the results are not the same please help me if i did any mistake in my code

 

symmetry_PDESYS_3_time_fraction[1].mw

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