A one dimensional unsteady Heat Conduction Problem boundary conditions
$begingroup$
I have a problem.
But I can not find the boundary conditions from the figure. Is the following BC'S true?
$T(x,0)=100$
$T(0,t)=T(200,t)=0$
pde numerical-methods
$endgroup$
add a comment |
$begingroup$
I have a problem.
But I can not find the boundary conditions from the figure. Is the following BC'S true?
$T(x,0)=100$
$T(0,t)=T(200,t)=0$
pde numerical-methods
$endgroup$
1
$begingroup$
One could interpret the image also in that the $x$-domain is $[-100,100]$. This might, possibly, somewhat simplify one step in the Fourier computation.
$endgroup$
– LutzL
Jan 19 at 13:41
add a comment |
$begingroup$
I have a problem.
But I can not find the boundary conditions from the figure. Is the following BC'S true?
$T(x,0)=100$
$T(0,t)=T(200,t)=0$
pde numerical-methods
$endgroup$
I have a problem.
But I can not find the boundary conditions from the figure. Is the following BC'S true?
$T(x,0)=100$
$T(0,t)=T(200,t)=0$
pde numerical-methods
pde numerical-methods
edited Jan 21 at 9:46
Dylan
13.5k31027
13.5k31027
asked Jan 19 at 8:27


Fatih AylıkcıFatih Aylıkcı
11
11
1
$begingroup$
One could interpret the image also in that the $x$-domain is $[-100,100]$. This might, possibly, somewhat simplify one step in the Fourier computation.
$endgroup$
– LutzL
Jan 19 at 13:41
add a comment |
1
$begingroup$
One could interpret the image also in that the $x$-domain is $[-100,100]$. This might, possibly, somewhat simplify one step in the Fourier computation.
$endgroup$
– LutzL
Jan 19 at 13:41
1
1
$begingroup$
One could interpret the image also in that the $x$-domain is $[-100,100]$. This might, possibly, somewhat simplify one step in the Fourier computation.
$endgroup$
– LutzL
Jan 19 at 13:41
$begingroup$
One could interpret the image also in that the $x$-domain is $[-100,100]$. This might, possibly, somewhat simplify one step in the Fourier computation.
$endgroup$
– LutzL
Jan 19 at 13:41
add a comment |
0
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$begingroup$
One could interpret the image also in that the $x$-domain is $[-100,100]$. This might, possibly, somewhat simplify one step in the Fourier computation.
$endgroup$
– LutzL
Jan 19 at 13:41