Long-wave instability in marginally stable shear flows

被引：3

作者：

Balmforth, NJ

Young, WR

机构：

[1] University of California at San Diego, La Jolla, CA

来源：

PHYSICAL REVIEW LETTERS | 1997年 / 79卷 / 21期

关键词：

D O I：

10.1103/PhysRevLett.79.4155

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

A reduced description of disturbances on marginally stable shear flows is presented. The system is the Boussinesq equation coupled to a critical-layer, vorticity equation.

引用

页码：4155 / 4158

页数：4

共 20 条

[1]

BALMFORTH NJ, STABILITY VORTICITY

[2]

BENNEY DJ, 1969, STUD APPL MATH, V48, P181

[3] EXACT NONLINEAR PLASMA OSCILLATIONS [J].

BERNSTEIN, IB ;

GREENE, JM ;

KRUSKAL, MD .

PHYSICAL REVIEW, 1957, 108 (03) :546-550

[4] ABSOLUTE RATE CONSTANTS FOR REACTIONS OF O(P-3) ATOMS WITH DCL AND DBR [J].

BROWN, RDH ;

SMITH, IWM .

INTERNATIONAL JOURNAL OF CHEMICAL KINETICS, 1978, 10 (01) :1-14

[5] The nonlinear critical layer resulting from the spatial or temporal evolution of weakly unstable disturbances in shear flows [J].

Churilov, SM ;

Shukhman, IG .

JOURNAL OF FLUID MECHANICS, 1996, 318 :189-221

[6] AMPLITUDE EQUATIONS FOR ELECTROSTATIC-WAVES - UNIVERSAL SINGULAR BEHAVIOR IN THE LIMIT OF WEAK INSTABILITY [J].

CRAWFORD, JD .

PHYSICS OF PLASMAS, 1995, 2 (01) :97-128

[7] ON HIGH REYNOLDS NUMBER FLOW OVER A WAVY BOUNDARY [J].

DAVIS, RE .

JOURNAL OF FLUID MECHANICS, 1969, 36 :337-&

[8]

HABERMAN R, 1972, STUD APPL MATH, V51, P139

[9] TIME-DEPENDENT ISOLATED ANOMALIES IN ZONAL FLOWS [J].

HELFRICH, KR ;

PEDLOSKY, J .

JOURNAL OF FLUID MECHANICS, 1993, 251 :377-409

[10]

HICKERNELL FJ, 1983, STUD APPL MATH, V69, P1

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