obscure Messages 8 Reaction score 0 Thread starter Jan 20, 2016 #1 Homework Statement Homework Equations ıt is nonhomog type ,2D heat conduction problem The Attempt at a Solution I don't understant To parts so I couldn't attemp a solution.
Homework Statement Homework Equations ıt is nonhomog type ,2D heat conduction problem The Attempt at a Solution I don't understant To parts so I couldn't attemp a solution.
Chestermiller Staff Emeritus Science Advisor Homework Helper Insights Author 2025 Award Messages 23,752 Reaction score 5,953 Jan 20, 2016 #2 What makes you think it is a 2D problem?
obscure Messages 8 Reaction score 0 Jan 20, 2016 #3 Shouldn't we found T(x,y) and for upper and lower parts should I write as afuction of x To(x) and then define new temperature variable Q=T-To to eliminate nonhomog on the left side
Shouldn't we found T(x,y) and for upper and lower parts should I write as afuction of x To(x) and then define new temperature variable Q=T-To to eliminate nonhomog on the left side
Chestermiller Staff Emeritus Science Advisor Homework Helper Insights Author 2025 Award Messages 23,752 Reaction score 5,953 Jan 20, 2016 #4 From the figure, it looks to me like the heat flow is 1D from the left side to the right side. T = T(x).
From the figure, it looks to me like the heat flow is 1D from the left side to the right side. T = T(x).
obscure Messages 8 Reaction score 0 Jan 20, 2016 #5 What about the upper and lower boundaries? Bc should be x=0 t=to X=b/2 t=to Y=0 dt/dy =0 Y=b t= to(x)
What about the upper and lower boundaries? Bc should be x=0 t=to X=b/2 t=to Y=0 dt/dy =0 Y=b t= to(x)
Chestermiller Staff Emeritus Science Advisor Homework Helper Insights Author 2025 Award Messages 23,752 Reaction score 5,953 Jan 21, 2016 #6 Does the following satisfy all the boundary conditions: ##T=T_0\left(1-\frac{x}{a}\right)##?