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Cellular Automata: A Volume in the Encyclopedia of Complexity and Systems Science, Second Edition H XXV, 760 p. 18

Adamatzky, Andrew  編
在庫状況 海外在庫有り  お届け予定日 1ヶ月  数量 冊 
価格 特価  \153,594(税込)         

発行年月 2018年11月
出版社/提供元
出版国 アメリカ合衆国
言語 英語
媒体 冊子
装丁 hardcover
ページ数/巻数 XXV, 760 p. 425 illus., 190 illus. in color.
ジャンル 洋書/理工学/情報科学/情報科学基礎
ISBN 9781493986996
商品コード 1027509570
本の性格 学術書
新刊案内掲載月 2018年07月
商品URL
参照
https://kw.maruzen.co.jp/ims/itemDetail.html?itmCd=1027509570

内容

セルオートマトン(CA)モデルの物理学的システム、緊急現象、計算万能性、カオス、成長現象、相転移、自己組織化臨界、反応拡散系、自己複製、並列計算などに関する信頼に足る最新研究を紹介し、概説するEncyclopedia of Complexity and Systems Scienceの第2版。

This volume of the Encyclopedia of Complexity and Systems Science, Second Edition, provides an authoritative introduction and overview of the latest research in cellular automata (CA)
models of physical systems, emergent phenomena, computational universality, chaos, growth phenomena, phase transitions, self-organised criticality, reaction-diffusion systems, selfreplications, parallel computation, and more. Fundamental topics of algorithmic complexity,
algebraic groups, language theory, evolving CA, ergodic theory, synchronisation, tiling problems and undecidability and topological dynamics of CA are addressed. Cellular automata are
regular uniform networks of locally-connected finite-state machines, and represent discrete systems with non-trivial behavior, including waves, patterns and travelling localisations. CA are
ubiquitous: they are mathematical models of computation and computer models of natural systems. Classes of CA presented in this book include additive CA, automata in hyperbolic
spaces and non-compact spaces, CA in triangular, pentagonal and hexagonal tessellations, automata with memory, quantum and reversible automata, structurally-dynamic CA, and
asynchronous automata. Topics added to the second edition include: asynchronous cellular automata, stochastic cellular automata as models of reaction-diffusion processes, cellular
automata hardware implementation, cellular automata basins of attraction, orbits of Bernoulli measures in cellular automata, and graphs related to reversibility and complexity in cellular.
This state-of-the-art reference is unique in bringing together unequalled expertise of interdisciplinary studies at the edge of mathematics, computer science, and physics.

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