Difference between revisions of "Kharon theory manual"

Revision as of 09:26, 12 April 2018

Conservation of mass for an interior cell

Steady one-dimensional conservation of mass (of phase q) is given through the following relation

$\nabla\cdot(\varepsilon \alpha_q \rho_q u_q) = \gamma_{pq} + s_{\text{mass},q}$

\nabla\cdot(\varepsilon \alpha_q \rho_q u_q) = \gamma_{pq} + s_{\text{mass},q}

Equation 1

Conservation of momentum for an interior cell

Conservation of total enthalpy for an interior cell

@@ Line 3: / Line 3: @@
 [[File:MassConservation.png|thumb|400px|Conservation of mass for an interior cell]]
-Steady one-dimensional conservation of mass (of phase q) is given through the following relation
+Steady one-dimensional conservation of mass (of phase ''q'') is given through the following relation
+<math> \nabla\cdot(\varepsilon \alpha_q \rho_q u_q) = \gamma_{pq} + s_{\text{mass},q}</math>
+<equation id="eqn:yhtalo"> <math> \nabla\cdot(\varepsilon \alpha_q \rho_q u_q) = \gamma_{pq} + s_{\text{mass},q}</math></equation>
+<xr id="eqn:yhtalo" />
 == Conservation of Momentum ==