DocumentCode
2292126
Title
Pi-Calculus Modeling for Cyberworlds Systems using the Fibration and Cofibration Duality
Author
Ohmori, Kenji ; Kunii, Tosiyasu L.
Author_Institution
Fac. of Comput. & Inf. Sci., Hosei Univ., Koganei
fYear
2008
fDate
22-24 Sept. 2008
Firstpage
363
Lastpage
370
Abstract
Cyberworld systems are characterized by distributed functions and mobile communication. The pi-calculus gives theoretical background for designing and modeling such systems. In this paper, an original method for designing mobile communication systems executed in parallel in the cyberworlds theoretically and systematically is discussed using homotopy theory in the most modern field of mathematics. Homotopy theory gives computer science the theoretical back ground of designing and modeling in the most general way. The homotopy lifting property and homotopy extension property categorizing topological spaces in mathematics are effective in bottom-up / top-down development in computer science. By applying it for designing and modeling complicated systems in the cyberworlds, the paper shows incrementally modular abstraction hierarchy starting with homotopy theory and ending with program codes makes a system development theoretical and systematical.
Keywords
mobile communication; parallel processing; pi calculus; cofibration duality; computer science; cyberworlds systems; distributed functions; homotopy extension property; homotopy lifting property; homotopy theory; incrementally modular abstraction hierarchy; mathematics; mobile communication; parallel processing; pi-calculus modeling; program codes; topological spaces; Computer science; Design methodology; Explosions; Mathematical model; Mathematics; Mobile communication; Parallel processing; Software engineering; Space technology; Unified modeling language; Cyberworlds; HEP; HLP; Homotopy; Pi-Calculus; designing; modeling;
fLanguage
English
Publisher
ieee
Conference_Titel
Cyberworlds, 2008 International Conference on
Conference_Location
Hangzhou
Print_ISBN
978-0-7695-3381-0
Type
conf
DOI
10.1109/CW.2008.74
Filename
4741323
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