不稳定西流中的巴氏旋涡脉冲星

IF 2.7 3区 数学 Q1 MATHEMATICS, APPLIED
Pavel Berloff , Georgi G. Sutyrin
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引用次数: 0

摘要

我们对嵌入水平均质、气压不稳定、具有垂直切变的西向背景流中的地球物理相干涡进行了计算建模研究。在一个理想化的两层类重力β平面模型中,我们发现了两种具有不同特性的强涡波结构,它们在统计平衡的湍流状态下保持非对称和非稳态。相应的涡旋被称为巴氏涡旋脉冲星,其特征是与罗斯比波尾流耦合的强烈涡度核心。根据论文中讨论的各种分析得出的主要结论是,涡旋脉冲星从根本上说是非孤立的相干涡旋,因为它们从背景环流中提取能量,并将因向下倾斜的物质传播而积累的多余势涡度驱逐回环境中。在某些物理参数范围内,这两种类型可能以多种统计平衡状态共存,从而使气候类型模式中涡旋效应的参数化变得复杂。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Baroclinic vortex pulsars in unstable westward flows

We present a computational modeling study of geophysical coherent vortices embedded in horizontally homogeneous, baroclinically unstable, westward background flows with vertical shear. Within an idealized two-layer quasigeostrophic beta-plane model, we discovered two types of robust vortex-wave structures with distinct properties, which remain asymmetric and nonstationary in statistically-equilibrated turbulent flow regimes. The corresponding vortices, referred to as baroclinic vortex pulsars, are characterized by intense vorticity core coupled to the Rossby wave wake. The main conclusion — on the top of various analyses discussed in the paper — are that the vortex pulsars are fundamentally non-isolated coherent vortices, because they extract energy from the background circulation and expel excess potential vorticity, accumulating due to down-gradient material propagation, back into the environment. Both types may coexist as multiple statistically equilibrated states in some range of physical parameters, complicating any parameterization of eddy effects in climate-type models.

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来源期刊
Physica D: Nonlinear Phenomena
Physica D: Nonlinear Phenomena 物理-物理:数学物理
CiteScore
7.30
自引率
7.50%
发文量
213
审稿时长
65 days
期刊介绍: Physica D (Nonlinear Phenomena) publishes research and review articles reporting on experimental and theoretical works, techniques and ideas that advance the understanding of nonlinear phenomena. Topics encompass wave motion in physical, chemical and biological systems; physical or biological phenomena governed by nonlinear field equations, including hydrodynamics and turbulence; pattern formation and cooperative phenomena; instability, bifurcations, chaos, and space-time disorder; integrable/Hamiltonian systems; asymptotic analysis and, more generally, mathematical methods for nonlinear systems.
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