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Limit boundary conditions for finite volume approximations of some physical problems

机译:极限边界条件,用于某些物理问题的有限体积近似

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摘要

In the industrial context, finite volume schemes are used to compute an approximation of the solution of a system of equations set on a certain domain. When this domain is bounded, some numerical boundary conditions have to be implemented in order to complete the computation of the finite volume scheme. This is a tricky step in the elaboration of the scheme, which is still not mastered. In fact, at a closer sight, it appears that there is a deep interaction between the understanding of the physical phenomena at the boundary of the domain and the implementation of the numerical boundary conditions. Unfortunately, this link is not always completely intelligible and a reason for this lack of clarity is the fact that, whereas the continuous equation satisfied by the limit of the numerical solution is known, the boundary conditions satisfied by this very limit are not well-understood. The purpose of this paper is to clarify this point in three industrial situations of one-dimensional two-phase flows.
机译:在工业环境中,有限体积方案用于计算在某个域上设置的方程组的解的近似值。当此域有界时,必须执行一些数值边界条件,以完成有限体积方案的计算。这是计划制定过程中的一个棘手步骤,目前尚未掌握。实际上,在近距离观察时,似乎在对域边界处的物理现象的理解与数值边界条件的实现之间存在着深刻的相互作用。不幸的是,这种联系并不总是完全可理解的,缺乏这种清晰性的原因是这样的事实:尽管知道了数值解的极限所满足的连续方程,但对于这种极限所满足的边界条件却不为人知。 。本文的目的是在一维两相流的三种工业情况下澄清这一点。

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