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Boolean Functions : Topics in Asynchronicity

By: (Author) Serban E. Vlad

Extended Catalogue

Ksh 20,150.00

Format: Hardback or Cased Book

ISBN-10: 1119517478

ISBN-13: 9781119517474

Publisher: John Wiley & Sons Inc

Imprint: John Wiley & Sons Inc

Country of Manufacture: US

Country of Publication: GB

Publication Date: Mar 26th, 2019

Print length: 208 Pages

Weight: 454 grams

Dimensions (height x width x thickness): 23.10 x 15.20 x 1.50 cms

Product Classification: Discrete mathematics

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The essential guide showing how the unbounded delay model of computation of the Boolean functions may be used in the analysis of the Boolean networks  Boolean Functions: Topics in Asynchronicity contains the most current research in several issues of asynchronous Boolean systems. In this framework, asynchronicity means that the functions which model the digital circuits from electronics iterate their coordinates independently on each other and the author—a noted expert in the field—includes a formal mathematical description of these systems.  Filled with helpful definitions and illustrative examples, the book covers a range of topics such as morphisms, antimorphisms, invariant sets, path connected sets, attractors. Further, it studies race freedom, called here the technical condition of proper operation, together with some of its generalized and strengthened versions, and also time reversal, borrowed from physics and also from dynamical systems, together with the symmetry that it generates. This book: Presents up-to-date research in the field of Boolean networks,Includes the information needed to understand the construction of an asynchronous Boolean systems theory and contains proofs,Employs use of the language of algebraic topology and homological algebra. Written formathematicians and computer scientists interested in the theory and applications of Boolean functions, dynamical systems, and circuits, Boolean Functions: Topics in Asynchronicity is an authoritative guide indicating a way of using the unbounded delay model of computation of the Boolean functions in the analysis of the Boolean networks. 

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