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Numerical model of the electro-gas-dynamics of a gas-particle system based on the equations of motion of a two-velocity two-temperature gas-particle mixture

机译:基于二速两温气体-颗粒混合物运动方程的气体-颗粒系统电-气动力学数值模型

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摘要

A mathematical model of the electro-gas-dynamics of a gas-particle system is described. A numerical method for solving the system of equations is proposed, and an analysis is made of the motion of charged solid aerosol particles in gas-particle flow in the electric field produced by the corona electrode of the atomizer, the grounded surface on which deposition is performed, and the charge of the aerosol particles in the interelectrode space. The solution is based on the two-velocity two-temperature model of a monodisperse medium without phase transitions and coagulation assuming that only the carrier medium, described by the Navier-Stokes equations for a compressible gas, has viscosity. The dispersed phase is defined by the equation of conservation of mass, the equations of conservation of momentum components taking into account the Coulomb force and aerodynamic friction, and the equation of conservation of internal energy. The system is written in generalized coordinates in dimensionless form and solved using the explicit McCormack method with splitting over the spatial coordinates and a conservative correction scheme. The velocity and density fields of the gas-particle mixture were investigated in the interelectrode space and near the surface on which solid aerosol particles in the gas-particle flow are deposited.
机译:描述了气体颗粒系统的电-气动力学的数学模型。提出了一种求解方程组的数值方法,并对雾化器电晕电极产生的电场中气体颗粒流中带电固体气溶胶颗粒的运动进行了分析,沉积的接地表面电极间空间中的气溶胶颗粒的电荷。该解决方案基于没有相变和凝结的单分散介质的双速度双温度模型,假设只有可维气体的Navier-Stokes方程描述的载体介质具有粘度。分散相由质量守恒方程,考虑库仑力和空气动力摩擦的动量分量守恒方程以及内部能量守恒方程定义。该系统以无量纲形式的广义坐标编写,并使用显式的McCormack方法求解,并采用空间坐标拆分和保守的校正方案。在电极间空间中和靠近在气体颗粒流中沉积有固体气溶胶颗粒的表面附近研究了气体颗粒混合物的速度场和密度场。

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