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A C~2-continuous high-resolution upwind convection scheme

机译:C〜2连续高分辨率逆向对流方案

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摘要

A bounded upwinding scheme for numerical solution of hyperbolic conservation laws and Navier-Stokes equations is presented. The scheme is based on convection boundedness criterion and total variation diminishing stability criteria and developed by employing continuously differentiable functions. The accuracy of the scheme is verified by assessing the error and observed convergence rate on 1-D benchmark test cases. A comparative study between the new scheme and conventional total variation diminishing/convection boundedness criterion-based upwind schemes to solve standard nonlinear hyperbolic conservation laws is also accomplished. The scheme is then examined in the simulation of Newtonian and non-Newtonian fluid flows of increasing complexity; a satisfactory agreement has been observed in terms of the overall behavior. Finally, the scheme is used to study the hydrodynamics of a gas-solid flow in a bubbling fluidized bed.
机译:提出了一种有界覆盖的双曲守恒法和Navier-Stokes方程的数值解决方案。 该方案基于对流界限标准和总变化递减稳定性标准,并通过采用连续可微分的功能而开发。 通过评估1-D基准测试用例的误差和观察到的收敛速度来验证方案的准确性。 还完成了新方案与常规总变化递减/对流界限标准的对比研究,以解决标准非线性双曲保守法的求职方案。 然后在牛顿和非牛顿流体流动的模拟中检查了该方案的增加的复杂性; 在整体行为方面已经达到了令人满意的协议。 最后,该方案用于研究鼓泡流化床中的气体固体流动的流体动力学。

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