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Springer Superanalysis 470 - Mathematics and Its Applications

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Description

Superanalysis 470 is a comprehensive mathematical text from Springer's Mathematics and Its Applications series that explores advanced analytical concepts built on Grassmann algebra foundations. This volume examines the algebraic framework developed through decades of mathematical research, presenting derivatives of Grassmann algebra elements with respect to anticommuting generators according to rigorous algebraic laws. The work synthesises contributions from leading mathematicians including F. A. Berezin, G. I. Kac, D. A. Leites, and B. Kostant, who established a distinct division within mathematics through their pioneering studies. This text serves as an essential reference for researchers and advanced students seeking to understand superanalysis theory and its applications within pure and applied mathematics.

Key Features

Superanalysis 470 covers Grassmann algebra with anticommuting generators and their mathematical properties.

The text presents derivatives defined according to algebraic laws rather than classical Newton's analysis methods.

This Mathematics and Its Applications volume incorporates theoretical advances from F. A. Berezin, G. I. Kac, D. A. Leites, and B. Kostant.

Springer's publication provides a systematic treatment of superanalysis as a distinct mathematical discipline.

The book serves advanced mathematics students and researchers working with algebraic structures and modern analysis.

Product Specifications

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

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