CHAOS AND NONUNITARY EVOLUTION IN NONINTEGRABLE HAMILTONIAN-SYSTEMS

被引：8

|

作者：

PETROSKY, TY

机构：

来源：

PHYSICAL REVIEW A | 1985年 / 32卷 / 06期

关键词：

D O I：

10.1103/PhysRevA.32.3716

中图分类号：

O43 [光学];

学科分类号：

070207 ; 0803 ;

摘要：

引用

收藏

页码：3716 / 3725

页数：10

相关论文

共 50 条

[31] IS DYNAMICAL CHAOS THE SAME PHENOMENON IN CLASSICAL AND QUANTUM-MECHANICAL HAMILTONIAN-SYSTEMS
RICE, SA
KOSLOFF, R
JOURNAL OF PHYSICAL CHEMISTRY, 1982, 86 (12): : 2153 - 2158
[32] REMARK ON INTEGRABLE HAMILTONIAN-SYSTEMS
RUSSMANN, H
CELESTIAL MECHANICS, 1980, 21 (01): : 121 - 125
[33] THEOREM ON LINEARIZED HAMILTONIAN-SYSTEMS
CASE, KM
JOURNAL OF MATHEMATICAL PHYSICS, 1985, 26 (06) : 1201 - 1202
[34] NONCANONICAL INVARIANTS OF HAMILTONIAN-SYSTEMS
BRYUNO, AD
MATHEMATICAL NOTES, 1983, 33 (3-4) : 167 - 174
[35] QUALITATIVE THEORY OF HAMILTONIAN-SYSTEMS
GALLAVOTTI, G
JOURNAL OF STATISTICAL PHYSICS, 1983, 32 (01) : 180 - 182
[36] STAGNANT MOTIONS IN HAMILTONIAN-SYSTEMS
AIZAWA, Y
KIKUCHI, Y
HARAYAMA, T
YAMAMOTO, K
OTA, M
TANAKA, K
PROGRESS OF THEORETICAL PHYSICS SUPPLEMENT, 1989, (98): : 36 - 82
[37] SQUARE CONSERVATION SYSTEMS AND HAMILTONIAN-SYSTEMS
WANG, B
ZENG, QC
JI, ZZ
SCIENCE IN CHINA SERIES A-MATHEMATICS PHYSICS ASTRONOMY & TECHNOLOGICAL SCIENCES, 1995, 38 (10): : 1211 - 1219
[38] ON ASYMPTOTICALLY QUADRATIC HAMILTONIAN-SYSTEMS
BENCI, V
CAPOZZI, A
FORTUNATO, D
NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 1983, 7 (08) : 929 - 931
[39] A REMARK ON INTEGRABLE HAMILTONIAN-SYSTEMS
FLASCHKA, H
PHYSICS LETTERS A, 1988, 131 (09) : 505 - 508
[40] ON THE APPROXIMATION OF LINEAR HAMILTONIAN-SYSTEMS
GE, Z
FENG, K
JOURNAL OF COMPUTATIONAL MATHEMATICS, 1988, 6 (01): : 88 - 97

← 1 2 3 4 5 →