Three-dimensional Flow Physics Analysis Using Multi-dimensional Limiting Process

Abstract

In this paper, we apply three-dimensional limiting process for three-dimensional flow physics analyses. The basic idea of multi-dimensional limiting condition is that the multi-dimensionally interpolated values at a vertex point should be within the maximum and minimum cell-average values of neighboring cells for the monotonic distribution. By applying the MLP (Multi-dimensional Limiting Process) to the three dimensional Euler and Navier-Stokes equations, we can achieve monotonic characteristics, which results in the enhancement of solution accuracy, convergence behavior.