BIFURCATION PHENOMENA NEAR HOMOCLINIC SYSTEMS - A 2-PARAMETER ANALYSIS

被引：193

作者：

GASPARD, P

KAPRAL, R

NICOLIS, G

机构：

[1] Univ Libre de Bruxelles, Faculte des, Sciences, Brussels, Belg, Univ Libre de Bruxelles, Faculte des Sciences, Brussels, Belg

来源：

JOURNAL OF STATISTICAL PHYSICS | 1984年 / 35卷 / 5-6期

关键词：

D O I：

10.1007/BF01010829

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

引用

页码：697 / 727

页数：31

共 26 条

[1]

Afraimovich V. S., 1977, Soviet Physics - Doklady, V22, P253

[2]

ANDRONOV AA, 1971, THEORY BIFURCATION D

[3] OSCILLATORS WITH CHAOTIC BEHAVIOR - AN ILLUSTRATION OF A THEOREM BY SHILNIKOV [J].

ARNEODO, A ;

COULLET, P ;

TRESSER, C .

JOURNAL OF STATISTICAL PHYSICS, 1982, 27 (01) :171-182

[4] QUANTITATIVE UNIVERSALITY FOR A CLASS OF NON-LINEAR TRANSFORMATIONS [J].

FEIGENBAUM, MJ .

JOURNAL OF STATISTICAL PHYSICS, 1978, 19 (01) :25-52

[5] UNIVERSAL METRIC PROPERTIES OF NON-LINEAR TRANSFORMATIONS [J].

FEIGENBAUM, MJ .

JOURNAL OF STATISTICAL PHYSICS, 1979, 21 (06) :669-706

[6] ANALYSIS OF FLOW HYSTERESIS BY A ONE-DIMENSIONAL MAP [J].

FRASER, S ;

KAPRAL, R .

PHYSICAL REVIEW A, 1982, 25 (06) :3223-3233

[7] WHAT CAN WE LEARN FROM HOMOCLINIC ORBITS IN CHAOTIC DYNAMICS [J].

GASPARD, P ;

NICOLIS, G .

JOURNAL OF STATISTICAL PHYSICS, 1983, 31 (03) :499-518

[8] GENERATION OF A COUNTABLE SET OF HOMOCLINIC FLOWS THROUGH BIFURCATION [J].

GASPARD, P .

PHYSICS LETTERS A, 1983, 97 (1-2) :1-4

[9]

GASPARD P, 1982, MEMOIRE LICENCE U BR

[10]

GLENDINNING P, LOCAL GLOBAL BEHAVIO

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