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Implicit High-Order Compact Algorithm for Computational Acoustics

机译:计算声学的隐式高阶紧凑算法

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摘要

Accurate solution of the linearized, multidimensional Euler equations for aeroacoustics as a system of simple wave equations is demonstrated. If organized, this system has unambiguous, easily implemented boundary conditions allowing waves of same group speeds to pass through numerical boundaries or comply with wall conditions. Thus, the task of designing a complex multidimensional scheme with approximate boundary conditions reduces to the design of accurate schemes for the simple wave equation. In particular, an implicit compact finite difference scheme and a characteristically exact but numerically nth-order-accurate boundary condition are used.
机译:演示了线性声学多维Euler方程作为简单波动方程组的精确解。如果组织起来,该系统将具有明确,易于实施的边界条件,从而允许相同组速的波穿过数字边界或符合墙面条件。因此,设计具有近似边界条件的复杂多维方案的任务减少了用于简单波动方程的精确方案的设计。特别地,使用隐式紧致有限差分方案和特征上精确但数值精确的n阶边界条件。

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