«Վիքիգրքեր:Ավազարկղ»–ի խմբագրումների տարբերություն
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Տող 17.
:<math>\frac{\partial \rho}{\partial t} + \nabla \cdot (\rho \overrightarrow{V}) = 0</math>
<math>\frac{\partial \left [(1-\alpha)\bar{\rho_l} (\overline{e_l+{V_l^2/2}}) \right ]}{\partial t} + \nabla \cdot \left [(1-\alpha)\bar{\rho_l} (\overline{{e_l+{V_l^2/2}})\overrightarrow{V_l}} \right ] = - \nabla \cdot \left [(1-\alpha) \overrightarrow{\bar{q'_l}} \right ] + \nabla \cdot \left [(1-\alpha) \overline{T_l \cdot \overrightarrow{V_l}} \right ] + (1+\alpha)\bar{\rho_l}\overline{\overrightarrow{g} \cdot \overrightarrow{V_l}}-\overline{E_i}+\overline{q_{dl}} </math>
<math>\frac{\partial \left [\alpha\bar{\rho_g} (\overline{e_g+{V_g^2/2}}) \right ]}{\partial t} + \nabla \cdot \left [\alpha\bar{\rho_g} (\overline{{e_g+{V_g^2/2}})\overrightarrow{V_g}} \right ] = - \nabla \cdot \left [\alpha \overrightarrow{\bar{q'_g}} \right ] + \nabla \cdot \left [\alpha \overline{T_g \cdot \overrightarrow{V_g}} \right ] + \alpha\bar{\rho_g}\overline{\overrightarrow{g} \cdot \overrightarrow{V_g}}+\overline{E_i}+\overline{q_{dg}}</math>
<math>\frac{\partial \left [(1-\alpha)\bar{\rho_l} \overline{\overrightarrow{V_l}} \right ]}{\partial t} + \nabla \cdot (1-\alpha)\bar{\rho_l} (\overline{\overrightarrow{V_l}\overrightarrow{V_l}}) = \nabla \cdot \left [(1-\alpha) \overline{T_l} \right ] + \nabla \cdot \left [(1-\alpha) \overline{\rho_l} \overrightarrow{g} \right ] -M_i</math>
<math>\frac{\partial \left [\alpha\bar{\rho_g} \overline{\overrightarrow{V_g}} \right ]}{\partial t} + \nabla \cdot \alpha\bar{\rho_g} (\overline{\overrightarrow{V_g}\overrightarrow{V_g}}) = \nabla \cdot \left [\alpha \overline{T_g} \right ] + \nabla \cdot \alpha \overline{\rho_g} \overrightarrow{g} +M_i</math>
<math>\frac{\partial \left [\alpha\bar{\rho_g} (\overline{e_g+{V_g^2/2}}) \right ]}{\partial t} + \nabla \cdot \left [\alpha\bar{\rho_g} (\overline{{e_g+{V_g^2/2}})\overrightarrow{V_g}} \right ] = - \nabla \cdot \left [\alpha \overrightarrow{\bar{q'_g}} \right ] + \nabla \cdot \left [\alpha \overline{T_g \cdot \overrightarrow{V_g}} \right ] + \alpha\bar{\rho_g}\overline{\overrightarrow{g} \cdot \overrightarrow{V_g}}+\overline{E_i}+\overline{q_{dg}}</math>
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