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Mathematical modeling of the discharged heat water effect on the aquatic environment from thermal power plant under various operational capacities

机译:不同运行能力下火电厂排放的热水对水生环境影响的数学模型

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The paper presents a mathematical model of the thermal load on the aquatic environment under various operational capacities of thermal power plant It is solved by the Navier-Stokes and temperature equations for an incompressible fluid in a stratified medium based on the splitting method by physical parameters which approximated by the finite volume method. The numerical solution of the equation system is divided into four stages. At the first step it is assumed that the momentum transfer carried out only by convection and diffusion. Intermediate velocity field is solved by five-step Runge-Kutta method. At the second stage, the pressure field is solved by the found intermediate velocity field. Poisson equation for the pressure field is solved by Jacobi method. The third step assumes that the transfer is carried out only by pressure gradient The fourth step of the temperature equation is also solved as motion equations, with five-step Runge-Kutta method. The algorithm is parallelized on high-performance computer. The obtained numerical results of three-dimensional stratified turbulent flow were compared with experimental data. What revealed qualitatively and quantitatively approximately the basic laws of hydrothermal processes occurring in the reservoir-cooler.
机译:本文提出了火电厂各种运行能力下水生环境热负荷的数学模型。基于物理参数的分解方法,利用Navier-Stokes方程和温度方程求解了层状介质中不可压缩流体。用有限体积法近似。方程组的数值解分为四个阶段。第一步,假设动量传递仅通过对流和扩散进行。中间速度场通过五步Runge-Kutta方法求解。在第二阶段,通过找到的中间速度场求解压力场。用雅可比法求解压力场的泊松方程。第三步假定传递仅通过压力梯度进行。温度方程的第四步也用五步Runge-Kutta方法求解为运动方程。该算法在高性能计算机上并行化。将获得的三维分层湍流数值结果与实验数据进行了比较。定性和定量地揭示了储层冷却器中发生的水热过程的基本规律。

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