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Springer Superanalysis: 470 (Mathematics and Its Applications)

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Description

Explore the advanced mathematical landscape of Grassmann algebra with Superanalysis: 470. Part of the Mathematics and Its Applications series from Springer, this text examines the elements of Grassmann algebra, specifically focusing on algebras with anticommuting generators. Readers will learn how the derivatives of these elements are defined according to specific algebraic laws. The text traces the historical development of these concepts, noting how Martin's approach differed from traditional Newton's analysis and how his algebraic apparatus became a standard in mathematical works over the following two decades. This work also highlights the significant contributions made by F. A. Berezin, G. I. Kac, D. A. Leites, and B. Kostant. Their research helped construct a new division of mathematics, making this book a valuable resource for those studying the evolution and application of these complex algebraic structures.

Key Features

Detailed examination of Grassmann algebra and its anticommuting generators for advanced mathematical study.

Covers the unique algebraic laws used to define derivatives of elements within these specific algebras.

Provides historical context on the development of algebraic apparatus used in mathematical works over twenty years.

Includes references to the foundational work of F. A. Berezin, G. I. Kac, D. A. Leites, and B. Kostant.

Part of the respected Mathematics and Its Applications series published by Springer.

Product Specifications

Format
paperback
Domain
Amazon UK
Publication Date
11 October 2012
Listed Since
07 November 2013

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No barcode data available

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