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HAO, BL; XIE, FG; HAO, BL , ACAD SINICA,INST THEORET PHYS,POB 2735,BEIJING 100080,PEOPLES R CHINA.
CHAOTIC SYSTEMS - COUNTING THE NUMBER OF PERIODS
Source PublicationPHYSICA A
KeywordSymbolic Dynamics Cubic Map Endomorphisms Cycles
AbstractCharacterization of chaotic motion may proceed both at an averaged ''macroscopic'' level, using such notions as Lyapunov exponents, dimensions and entropies, and at a ''microscopic'' level. In the latter case, the number of periodic orbits, being a topological invariant, plays an important role. For various one-dimensional mappings, the counting problem itself has many interesting facets and may be solved more or less completely in different ways. Recent progress in this counting problem is summarized with the hope that the explicit results obtained may be useful for classification of higher-dimensional dissipative chaotic systems.
1993
ISSN0378-4371
Volume194Issue:40912Pages:77-85
Subject AreaPhysics
Indexed BySCI
Document Type期刊论文
Identifierhttp://ir.itp.ac.cn/handle/311006/12054
Collection理论物理所科研产出_SCI论文
Corresponding AuthorHAO, BL , ACAD SINICA,INST THEORET PHYS,POB 2735,BEIJING 100080,PEOPLES R CHINA.
Recommended Citation
GB/T 7714
HAO, BL,XIE, FG,HAO, BL , ACAD SINICA,INST THEORET PHYS,POB 2735,BEIJING 100080,PEOPLES R CHINA.. CHAOTIC SYSTEMS - COUNTING THE NUMBER OF PERIODS[J]. PHYSICA A,1993,194(40912):77-85.
APA HAO, BL,XIE, FG,&HAO, BL , ACAD SINICA,INST THEORET PHYS,POB 2735,BEIJING 100080,PEOPLES R CHINA..(1993).CHAOTIC SYSTEMS - COUNTING THE NUMBER OF PERIODS.PHYSICA A,194(40912),77-85.
MLA HAO, BL,et al."CHAOTIC SYSTEMS - COUNTING THE NUMBER OF PERIODS".PHYSICA A 194.40912(1993):77-85.
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