Abstract
AbstractWe consider 2D and 3D models dealing with the transport of suspended particles. The approximation of 2D and 3D models that describe the transport of suspended particles is considered on the example of the two-dimensional diffusion-convection equation. We use discrete analogs of convective and diffusion transfer operators on the assumption of partial filling of cells. The geometry of the computational domain is described based on the filling function. We solve the problem of transport of suspended particles using a difference scheme that is a linear combination of the Upwind and the Standard Leapfrog difference schemes with weight coefficients obtained from the condition of minimization of the approximation error. The scheme is designed to solve the problem of transfer of impurities for large grid Péclet numbers. We have developed some parallel algorithms for the solution of this problem on multiprocessor systems with distributed memory. The results of numerical experiments give us grounds to draw conclusions about the advantages of 3D models of transport of suspended particles over 2D ones.KeywordsModel of transport of suspended particlesUpwind Leapfrog schemePartial filling of cellsThree-dimensional modelConvection-diffusion equationParallel algorithm
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