Description

Book Synopsis
This pioneering book presents a study of the interrelationships among operator calculus, graph theory, and quantum probability in a unified manner, with significant emphasis on symbolic computations and an eye toward applications in computer science.Presented in this book are new methods, built on the algebraic framework of Clifford algebras, for tackling important real world problems related, but not limited to, wireless communications, neural networks, electrical circuits, transportation, and the world wide web. Examples are put forward in Mathematica throughout the book, together with packages for performing symbolic computations.

Table of Contents
Combinatorial Algebras and Their Properties; Combinatorics and Graph Theory; Operator Calculus; Probability on Algebraic Structures; Computational Complexity; Symbolic Computations Using Mathematica.

Operator Calculus On Graphs: Theory And

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    A Hardback by George Stacey Staples, Rene Schott

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      View other formats and editions of Operator Calculus On Graphs: Theory And by George Stacey Staples

      Publisher: Imperial College Press
      Publication Date: Publication Date: 24/02/2012
      ISBN13: 9781848168763, 978-1848168763
      ISBN10: 1848168764

      Description

      Book Synopsis
      This pioneering book presents a study of the interrelationships among operator calculus, graph theory, and quantum probability in a unified manner, with significant emphasis on symbolic computations and an eye toward applications in computer science.Presented in this book are new methods, built on the algebraic framework of Clifford algebras, for tackling important real world problems related, but not limited to, wireless communications, neural networks, electrical circuits, transportation, and the world wide web. Examples are put forward in Mathematica throughout the book, together with packages for performing symbolic computations.

      Table of Contents
      Combinatorial Algebras and Their Properties; Combinatorics and Graph Theory; Operator Calculus; Probability on Algebraic Structures; Computational Complexity; Symbolic Computations Using Mathematica.

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