Application of chaos degree to some dynamical systems

Kei Inoue; Masanori Ohya; Keiko Sato

doi:10.1016/S0960-0779(99)00050-8

Application of chaos degree to some dynamical systems

Kei Inoue
, Masanori Ohya
, Keiko Sato

情報計算科学科

研究成果: Article › 査読

51 被引用数 (Scopus)

抄録

Chaos degree defined through two complexities in information dynamics is applied to some deterministic dynamical models. When the orbits for Bernoulli shift, Baker's transformation or Tinkerbel map are chaotic, both Lyapunov exponent and chaos degree are positive. However, the chaos degree well describes the chaotic feature of the models.

本文言語	English
ページ（範囲）	1377-1385
ページ数	9
ジャーナル	Chaos, solitons and fractals
巻	11
号	9
DOI	https://doi.org/10.1016/S0960-0779(99)00050-8
出版ステータス	Published - 7月 2000

文献へのアクセス

10.1016/S0960-0779(99)00050-8

他のファイルとリンク

Scopusの出版物のリンク

引用スタイル

@article{2dc8c25b0d3447969fee4098492cd09f,

title = "Application of chaos degree to some dynamical systems",

abstract = "Chaos degree defined through two complexities in information dynamics is applied to some deterministic dynamical models. When the orbits for Bernoulli shift, Baker's transformation or Tinkerbel map are chaotic, both Lyapunov exponent and chaos degree are positive. However, the chaos degree well describes the chaotic feature of the models.",

author = "Kei Inoue and Masanori Ohya and Keiko Sato",

year = "2000",

month = jul,

doi = "10.1016/S0960-0779(99)00050-8",

language = "English",

volume = "11",

pages = "1377--1385",

journal = "Chaos, solitons and fractals",

issn = "0960-0779",

publisher = "Elsevier Limited",

number = "9",

}

TY - JOUR

T1 - Application of chaos degree to some dynamical systems

AU - Inoue, Kei

AU - Ohya, Masanori

AU - Sato, Keiko

PY - 2000/7

Y1 - 2000/7

N2 - Chaos degree defined through two complexities in information dynamics is applied to some deterministic dynamical models. When the orbits for Bernoulli shift, Baker's transformation or Tinkerbel map are chaotic, both Lyapunov exponent and chaos degree are positive. However, the chaos degree well describes the chaotic feature of the models.

AB - Chaos degree defined through two complexities in information dynamics is applied to some deterministic dynamical models. When the orbits for Bernoulli shift, Baker's transformation or Tinkerbel map are chaotic, both Lyapunov exponent and chaos degree are positive. However, the chaos degree well describes the chaotic feature of the models.

UR - https://www.scopus.com/pages/publications/0034217124

U2 - 10.1016/S0960-0779(99)00050-8

DO - 10.1016/S0960-0779(99)00050-8

M3 - Article

AN - SCOPUS:0034217124

SN - 0960-0779

VL - 11

SP - 1377

EP - 1385

JO - Chaos, solitons and fractals

JF - Chaos, solitons and fractals

IS - 9

ER -

Application of chaos degree to some dynamical systems

抄録

文献へのアクセス

他のファイルとリンク

フィンガープリント

引用スタイル