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Exact(36)
Only moving particles have momentum, so if we ignore the p² bit on the grounds that is zero, we get back to the rest mass equation E=m.
effective mass equation.
The neural mass equation is then equivalent to the neural mass equation for tensors of unit determinant.
The effective mass equation including the SO interaction in Equation 6 is solved numerically.
Conservation of mass equation, Transport rate equation (e.g. DARCY's Law), Equation of State.
Therefore, from the mass equation enough regularity of the velocity field should be imposed.
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We find a bounded attracting set in the spirit of our previous work with non-delayed neural mass equations.
The finite element method is used to solve the governing momentum and conservation of mass equations.
For a generic multiphase fluid with k components a set of k+1 equations (k mass equations and one energy equation) is solved.
In the present work the model is stabilized by adding explicit artificial diffusion to the mass equations.
Theoretical analyses of bubble growth and implosion, utilizing semi-differential forms for the heat and mass equations, are presented.
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