NEGATIVE TEMPERATURE OF VORTEX MOTION

被引：30

作者：

BERDICHEVSKY, V ^{[1
]}

KUNIN, I ^{[1
]}

HUSSAIN, F ^{[1
]}

机构：

[1] UNIV HOUSTON, DEPT MECH ENGN, HOUSTON, TX 77004 USA

来源：

PHYSICAL REVIEW A | 1991年 / 43卷 / 04期

关键词：

D O I：

10.1103/PhysRevA.43.2050

中图分类号：

O43 [光学];

学科分类号：

070207 ; 0803 ;

摘要：

It is shown that the well-known Onsager paradox of negative temperature of point vortices can be resolved by adopting a proper formula for entropy. We also provide an interpretation of vortex temperature in terms of the geometry of vortex trajectories.

引用

页码：2050 / 2051

页数：2

共 19 条

[1]

BERDICHEVSKII VL, 1988, PMM-J APPL MATH MEC+, V52, P738, DOI 10.1016/0021-8928(88)90009-3

[2]

FROHLICH J, 1982, COMMUN MATH PHYS, V87, P1, DOI 10.1007/BF01211054

[3]

GIBBS GW, 1902, ELEMENTARY PRINCIPLE

[4]

HERTZ P, 1910, ANN PHYS-LEIPZIG, V33, P222

[5] NEGATIVE TEMPERATURE STATES FOR 2-DIMENSIONAL GUIDING-CENTER PLASMA [J].

JOYCE, G ;

MONTGOME.D .

JOURNAL OF PLASMA PHYSICS, 1973, 10 (AUG) :107-&

[6]

KASUGE T, 1961, P JPN ACAD, V37, P7

[7] TWO-DIMENSIONAL TURBULENCE [J].

KRAICHNAN, RH ;

MONTGOMERY, D .

REPORTS ON PROGRESS IN PHYSICS, 1980, 43 (05) :547-619

[8]

Landau L. D., 1980, STAT PHYS THEORY CON

[9]

LIN CC, 1943, U TORONTO STUD APPL, V5, P570

[10] NON-GAUSSIAN PROBABILITY DISTRIBUTIONS FOR A VORTEX FLUID [J].

LUNDGREN, TS ;

POINTIN, YB .

PHYSICS OF FLUIDS, 1977, 20 (03) :356-363

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