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Heat flux boundary condition
Posted Aug 6, 2015, 11:38 a.m. EDT Heat Transfer & Phase Change 2 Replies
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Hi,
I have to define a boundary condition for a 3D conduction problem, such that the total heat flux into the surface is constant (Qt) and the surface is isothermal.
To do this I was asked to use a temperature boundary condition with variable temperature Tb, and Tb is given by simultaneously solving 'global ODE and DAE',
surface integral(lagrangian multiplier of T)-Qt=0
from what I understand this is equivalent to K*surface integral(grad( T))=Qt
Is this correct?
If yes could someone please explain to me how lagrangian multiplier of T is K*grad(t)
If not how can I implement the boundary condition
Regards
Anjan
I have to define a boundary condition for a 3D conduction problem, such that the total heat flux into the surface is constant (Qt) and the surface is isothermal.
To do this I was asked to use a temperature boundary condition with variable temperature Tb, and Tb is given by simultaneously solving 'global ODE and DAE',
surface integral(lagrangian multiplier of T)-Qt=0
from what I understand this is equivalent to K*surface integral(grad( T))=Qt
Is this correct?
If yes could someone please explain to me how lagrangian multiplier of T is K*grad(t)
If not how can I implement the boundary condition
Regards
Anjan
2 Replies Last Post Aug 8, 2015, 7:03 a.m. EDT