- #1
jj231
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Hello,
In my study i came across to solve the analytical solution for coupled equation y(x,t) and z(x,t).The equations contains" f " function which is a function of the first variable exponentially.
The first equation is : ∂y/∂t=∂^2(y)/∂x^2- 2*f(y)*z;
The second equation : ∂z/∂t=∂^2(z)/∂x^2-f(y)*z;.
and f is correlated with y exponentially e.g. f=exp(1/y).I have to solve for any type of boundary conditions. I have got a problem in finding the coupled solution. Can anyone please help me to start this problem?
Thanks in advance.
In my study i came across to solve the analytical solution for coupled equation y(x,t) and z(x,t).The equations contains" f " function which is a function of the first variable exponentially.
The first equation is : ∂y/∂t=∂^2(y)/∂x^2- 2*f(y)*z;
The second equation : ∂z/∂t=∂^2(z)/∂x^2-f(y)*z;.
and f is correlated with y exponentially e.g. f=exp(1/y).I have to solve for any type of boundary conditions. I have got a problem in finding the coupled solution. Can anyone please help me to start this problem?
Thanks in advance.