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PDE problem... can't get solution ... probably an IBC fault ...

I  can't seem to get a solution to the following problem.  Can anyone see where I am going wrong I thought I had correct IBC s but they may be wrong/ill-posedMelvin Two 1-D coupled Burgers equations -...

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Maple gives solution to PDE which does not satisfy the PDE

Do you agree this solution given by Maple is not correct? restart; pde := diff(u(x,t),t)+diff(u(x,t),x)=0; bc := D[1](u)(0,t)=0; ic := u(x,0)=exp(-x^2); sol:=pdsolve([pde,ic,bc],u(x,t)) assuming...

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IC and BC problems with semiclassical coupled Burgers equation

see below.  I am getting IC and BC errors.  The code is below/attached.  Can anyone help?Melvin This is a corrected version of pdeProb2.mw, in which we examine the 1-D classical burgers equation, and...

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PDEs solve numerically

Dear Users! I solved a PDE by using the following code.  restart;a := 1:b:= 2:l:= 1:alpha[1]:= 1:alpha[2]:= 3:  syspde:= [diff(u(x, t), t)-a+u(x, t)-u(x, t)^2*v(x, t)-alpha[1]*(diff(u(x, t), x$2)) = 0,...

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Value of an expression at specific position

Dear Users!Hope you would be fine with everything. I want to evaluate an expression (diff(u(y, t), y)+diff(diff(u(y, t), y), t)) for various values of b at y = 0, t=1. Please help me to evaluate it....

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I can't seem to subtract a numerical solution and the analytical solution of...

Hey, to all!First post here and after searching the web for answers I thought I'll ask it here.haven't used Maple for a long time so I'm quite new in it.I've solved a PDE in a numeric and in a analytic...

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Finding optimal values of some parameters

I wrote a code.mw for a numerical method for a PDE. (You can find the numerical method, exact solution and error between them in the code.)The method depends on parameters k, M, which are any positive...

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Solving system of PDE's

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Getting Rid of _F1, _F2, Etc., in the Solution of a PDE?

I am solving a PDE whose solution is the integrating factor MU of a given 1st order ODE. I getI only need one of these solutions. How do I get rid of _F1? Can I make it to be the identity function?...

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pdesolve in 2D problem

Help me to solve this problem with pdsolve

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please help me to solve the error

i want solve error of PDE2> > > > > > > > > >  > > > (1)> (2)>  > > (3)>  >   > > > > Error, unsupported type of index, x > >...

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Coupled PDEs:Error, (in pdsolve/numeric/animate) unable to compute solution...

 Analysis of the semiclassical (SC) momentum rate equationsPlotting the ICs and BCs and examining sensitivity to the Re and Im forcesMRB: 24/2/2020, 27/2/2020, 2/3/2020.We examine solution of the SC...

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Why Maple pdsolve still unable to solve 1D convection-diffusion pde?

Can one hope that next version of Maple will be able to solve the standard convection-diffusion pde in 1D? pde:=diff(u(x,t),t)=d*diff(u(x,t),x$2)+c*diff(u(x,t),x);in 1D. Even the most simple form with...

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Finding optimal values of some parameters

I wrote a code.mw for a numerical method for a PDE. (You can find the numerical method, exact solution and error between them in the code.)The method depends on parameters k, M, which are any positive...

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solution behavior pdes

Dear all I would like to plot the behavior of solution for a second-order PDEs plot_sol_pde.mwThanks  

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Error, (in pdsolve/numeric/process_PDEs) number of dependent variables and...

Error, (in pdsolve/numeric/process_PDEs) number of dependent variables and number of PDE must be the samerestart; PDE := diff(u(x, t), t) - Laplacian(u(x, t), [x]) - u(x, t) + x - 2*sin(2*x)*cos(x) =...

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Empty result set on `pdsolve` in Maple2019

 Hello! I'm trying to solve the following: pde1 := (y+z)*(diff(u(x, y, z), x))+(z+x)*(diff(u(x, y, z), y))+(x+y)*(diff(u(x, y, z), z)) = 0; {pdsolve(pde1,u(x,y,z))}Unfortunately, after calling pdsolve...

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pdsolve in toroidal coordinates?

How I can pdsolve these equations in toroidal coordinates?Initial conditions are arbitrary.Please see attached pdf .ThanksWhere.pdfWeston1958

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partial differential equation

Hello,is it possible to solve the attached partial differential equation with zero initial boundary condition?If not by assuming diff(u(sigma, tau, phi, t), t, t)=0 is there an answer for the...

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1D wave equation using d'Alembert's formula and animation (2D and 3D)?

D(u(x,t),t,t)=c^2*D(u(x,t),x,x);Where u(x,0)=f(x),D[2](u)(x,0)=g(x),u(0,t)=0=u(L,t),L=2 please do this as mentioned above

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