Hi,
in the context of my graduation project I want to solve a 2D, transient honhomogeneous conduction problem with convective boundary conditions in cylindrical coordinates (see file attached
)
according to an online source: "This problem can be decomposed into a set of steady state nonhomogeneous problems in each of which a single nonhomogeneous boundary condition occurs and a transient problem."
I managed to complete the first step: decompose the problem in a homogeneous transient and a nonhomogenous steadystate part.
The question is how to decompose the nonhomogeneous steady state PDE with nonhomogeneous boundary conditions into a set of steady state nonhomogenous problems in each of which a single nonhomogeneous boundary conditions occurs?
Thanks in advance!
Kind regards,
Len
in the context of my graduation project I want to solve a 2D, transient honhomogeneous conduction problem with convective boundary conditions in cylindrical coordinates (see file attached
)
according to an online source: "This problem can be decomposed into a set of steady state nonhomogeneous problems in each of which a single nonhomogeneous boundary condition occurs and a transient problem."
I managed to complete the first step: decompose the problem in a homogeneous transient and a nonhomogenous steadystate part.
The question is how to decompose the nonhomogeneous steady state PDE with nonhomogeneous boundary conditions into a set of steady state nonhomogenous problems in each of which a single nonhomogeneous boundary conditions occurs?
Thanks in advance!
Kind regards,
Len
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