Tianrui Li (ed.); Rui Mao (ed.); Guoyin Wang (ed.); Fei Teng (ed.); Lei Zhang (ed.); Li Wang (ed.); Laizhong Cui (ed.) Springer (2022) Pehmeäkantinen kirja
Guoyin Wang; Tianrui Li; Jerzy W. Grzymala-Busse; Duoqian Miao; Yiyu Y. Yao Springer-Verlag Berlin and Heidelberg GmbH & Co. KG (2008) Pehmeäkantinen kirja
Tianrui Li; Hung Son Nguyen; Guoyin Wang; Jerzy W. Grzymala-Busse; Ryszard Janicki; Aboul Ella Hassanien; Hong Yu Springer-Verlag Berlin and Heidelberg GmbH & Co. KG (2012) Pehmeäkantinen kirja
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Víctor Flores; Fernando Gomide; Andrzej Janusz; Claudio Meneses; Duoqian Miao; Georg Peters; Dominik Ślęzak; Guoyin Wang Springer International Publishing AG (2016) Pehmeäkantinen kirja
Tamás Mihálydeák; Fan Min; Guoyin Wang; Mohua Banerjee; Ivo Düntsch; Zbigniew Suraj; Davide Ciucci Springer Nature Switzerland AG (2019) Pehmeäkantinen kirja
The denotational and expressive needs in cognitive informatics, computational intelligence, software engineering, and knowledge engineering have led to the development of new forms of mathematics collectively known as denotational mathematics. Denotational mathematics is a category of mathematical structures that formalize rigorous expressions and long-chain inferences of system compositions and behaviors with abstract concepts, complex relations, and dynamic processes. Typical paradigms of denotational mathematics are concept algebra, system algebra, Real-Time Process Algebra (RTPA), Visual Semantic Algebra (VSA), fuzzy logic, and rough sets. A wide range of applications of denotational mathematics have been identified in many modern science and engineering disciplines that deal with complex and intricate mathematical entities and structures beyond numbers, Boolean variables, and traditional sets. This issue of Springer’s Transactions on Computational Science on Denotational Mathematics for Computational Intelligence presents a snapshot of current research on denotational mathematics and its engineering applications. The volume includes selected and extended papers from two international conferences, namely IEEE ICCI 2006 (on Cognitive Informatics) and RSKT 2006 (on Rough Sets and Knowledge Technology), as well as new contributions. The following four important areas in denotational mathem- ics and its applications are covered: Foundations and applications of denotational mathematics, focusing on: a) c- temporary denotational mathematics for computational intelligence; b) deno- tional mathematical laws of software; c) a comparative study of STOPA and RTPA; and d) a denotational mathematical model of abstract games.
