Algebra without Borders – Classical and Constructive Nonassociative Algebraic Structures

Released on by Mahouton Norbert Hounkonnou
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  • Algebra without Borders – Classical and Constructive Nonassociative Algebraic Structures Book Detail

  • Author : Mahouton Norbert Hounkonnou
  • Release Date : 2023-12-01
  • Publisher : Springer Nature
  • Genre : Mathematics
  • Pages : 600
  • ISBN 13 : 3031393341
  • File Size : 51,51 MB
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Algebra without Borders – Classical and Constructive Nonassociative Algebraic Structures by Mahouton Norbert Hounkonnou PDF Summary

Book Description: This book gathers invited, peer-reviewed works presented at the 2021 edition of the Classical and Constructive Nonassociative Algebraic Structures: Foundations and Applications—CaCNAS: FA 2021, virtually held from June 30 to July 2, 2021, in dedication to the memory of Professor Nebojša Stevanović (1962-2009). The papers cover new trends in the field, focusing on the growing development of applications in other disciplines. These aspects interplay in the same cadence, promoting interactions between theory and applications, and between nonassociative algebraic structures and various fields in pure and applied mathematics. In this volume, the reader will find novel studies on topics such as left almost algebras, logical algebras, groupoids and their generalizations, algebraic geometry and its relations with quiver algebras, enumerative combinatorics, representation theory, fuzzy logic and foundation theory, fuzzy algebraic structures, group amalgams, computer-aided development and transformation of the theory of nonassociative algebraic structures, and applications within natural sciences and engineering. Researchers and graduate students in algebraic structures and their applications can hugely benefit from this book, which can also interest any researcher exploring multi-disciplinarity and complexity in the scientific realm.

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An Introduction to Nonassociative Algebras

An Introduction to Nonassociative Algebras

File Size : 83,83 MB
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Concise graduate-level introductory study presents some of the important ideas and results in the theory of nonassociative algebras. Places particular emphasis