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#1 |
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Senior Member
Matthew
Join Date: Mar 2022
Location: United Kingdom
Posts: 184
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I am studying sintering. To start a simple approach, I am looking at a 1D unsteady system to begin with.
I have a compressible elastic rod. I have three governing partial differential equations and one ODE governing the length. I have a conservation of mass equation, a conservation of momentum, a temperature equation, and an ODE governing the length of the rod. I have boundary conditions for the conservation of momentum, and temperature equation which helps me fill in the velocity and temperature arrays, but I don't know what to do for the conservation of mass. The mass is constant overall. Any suggestions? |
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#2 |
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Senior Member
Lucky
Join Date: Apr 2011
Location: Orlando, FL USA
Posts: 5,843
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You should have BCs for continuity (i.e. no mass across the boundaries) but they will be shared with the momentum equation.
Sry I don't know off the top of my head what are the governing equations for a sintering rod. Would be helpful if you provide them. But in Navier-Stokes for example we have also a situation where you have mass, momentum, and energy conservation equations but no separate BCs for mass and momentum since a velocity specification in the momentum equation is shared with the continuity equation. The approach for fluid flow then is to solve a constrained system of equations. That is, you solve the momentum equation subject to the continuity equation constraint. See for example, lagrange multipliers. |
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| boundary conditions, conservation of mass |
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