When you write the equation in its final form, shouldn't it be dT/dt = alpha d^2T/dx^2? Instead you wrote dT/dx, was this a mistake or am I missing something?
thank-you sir can you tell me that when we take boundary conditions as t(0,t)=20degree and t(L,t)=60degree in finite difference method and if we are solving it by any explicit method so how do we specify the initial temperature conditions at the middle nodes[(0
I appreciate your job, I would like if you could show dimensionless in 1D and 2D about heat Diffusion
When you write the equation in its final form, shouldn't it be dT/dt = alpha d^2T/dx^2? Instead you wrote dT/dx, was this a mistake or am I missing something?
You are right, Justin. The equation should look exactly like you said
thank-you sir can you tell me that when we take boundary conditions as t(0,t)=20degree and t(L,t)=60degree in finite difference method and if we are solving it by any explicit method so how do we specify the initial temperature conditions at the middle nodes[(0
Is this the finite difference method ?
@Kody Powell It does seems to me like Finite Difference Method. Can you correct me? please
Yes, this is not VFM. It is the Finite difference method
thank you
This is not VFM. It is the Finite difference method.
Would equation be different if the temperature gradient would flow in the -x?