首页> 外文会议>4th European Conference on Underwater Acoustics Vol.2, Sep 21-25, 1998, Rome, Italy >DISCRETE TRANSPARENT BOUNDARY CONDITIONS FOR WIDE ANGLE PARABOLIC EQUATIONS IN UNDERWATER ACOUSTICS
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DISCRETE TRANSPARENT BOUNDARY CONDITIONS FOR WIDE ANGLE PARABOLIC EQUATIONS IN UNDERWATER ACOUSTICS

机译:水下声学中广角抛物方程的离散透明边界条件

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摘要

This paper is concerned with transparent boundary conditions (TBCs) for wide angle "parabolic" equations (WAPEs) in underwater acoustics (assuming cylindrical symmetry). Existing discretizations of these TBCs introduce slight numerical reflections at this artificial boundary and also render the overall Crank-Nicolson finite difference method only conditionally stable. Here, a novel discrete TBC is derived from the fully discretized whole-space problem that is reflection-free and yields an unconditionally stable scheme. A much more detailed version of this article will be published elsewhere.
机译:本文涉及水下声学(假设圆柱对称)中的广角“抛物线”方程(WAPE)的透明边界条件(TBC)。这些TBC的现有离散化在此人工边界处引入了少量的数值反射,并且也使整个Crank-Nicolson有限差分法仅在条件上稳定。在此,从完全离散的全空间问题派生了一种新颖的离散TBC,该问题无反射,并且产生了无条件稳定的方案。本文的更详细版本将在其他地方发布。

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