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"This work can be recommended as an extensive course in superanalysis, the theory of functions of commuting and anticommuting variables. It follows the so-called functional superanalysis which was developed by J. Schwinger, B. De Witt, A. Rogers, V.S. Vladimirov and I.V. Volovich, Yu. Kobayashi and S. Nagamashi, M. Batchelor, U. Buzzo and R. Cianci and the present author. In this approach, superspace is defined as a set of points on which commuting and anticommuting coordinates are given.
Thus functional superanalysis is a natural generalization of Newton's analysis (on real space) and strongly differs from the so-called algebraic analysis which has no functions of superpoints, and where 'functions' are just elements of Grassmann algebras.".
"This volume will be of interest to researchers and postgraduate students whose work involves functional analysis, Feynman integration and distribution theory on infinite-dimensional (super)spaces and its applications to quantum physics, super-symmetry, superfield theory and supergravity."--BOOK JACKET.
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Mathematical analysis, MathematicsEdition | Availability |
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Includes bibliographical references (p. [329]-343) and index.
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Feedback?July 17, 2024 | Edited by MARC Bot | import existing book |
October 5, 2021 | Edited by ImportBot | import existing book |
November 24, 2017 | Edited by MARC Bot | fix combining diacritics |
April 28, 2010 | Edited by Open Library Bot | Linked existing covers to the work. |
December 7, 2009 | Created by EdwardBot | new work |