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Unconventional Computation

53,49 €*

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Produktnummer: 181a906becdaa647a482562764f0ab7cc5
Themengebiete: DNA computing Natural Turing brain inspired computing cellular automata dynamical systems enzyme computing evolution evolutionary computation molecular computing
Veröffentlichungsdatum: 01.06.2010
EAN: 9783642135224
Sprache: Englisch
Seitenzahl: 195
Produktart: Kartoniert / Broschiert
Herausgeber: Calude, Christian S. Hagiya, Masami Morita, Kenichi Rozenberg, Grzegorz Timmis, Jonathan
Verlag: Springer Berlin
Untertitel: 9th International Conference, UC 2010, Tokyo, Japan, June 21-25, 2010, Proceedings
Produktinformationen "Unconventional Computation"
The 9th International Conference on Unconventional Computation, UC 2010, was organized under the auspices of EATCS and Academia Europaea, by the University of Tokyo (Tokyo, Japan), and the Center for Discrete Mathematics and Theoretical Computer Science (Auckland, New Zealand). It was held in Tokyoduring June 21–25,2010(seehttp://arn.local.frs.riken.jp/UC10/). The venue was the Sanjo (Hilltop) Conference Hall at Hongo Campus of the University of Tokyo. Hongo Campus was formerly the residence of the Maeda family, one of the richest feudal lords in the Edo period of Japan. The Japanese garden in the residence is partially preserved, including the pond and the hill on which the conference hall is located. Within walking distance from Hongo Campus are Ueno park with many museums, the Akihabara area, which is now the center of Japanesepop culture, and the Korakuenamusement park/baseball stadium. The International Conference on Unconventional Computation (UC) series (seehttp://www.cs.auckland.ac.nz/CDMTCS/conferences/uc/)isdevotedto all aspects of unconventional computation — theory as well as experiments and applications. Typical, but not exclusive, topics are: natural computing including quantum, cellular, molecular, membrane, neural, and evolutionary computing, as well as chaos and dynamical system-based computing, and various proposals for computational mechanisms that go beyond the Turing model.

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