Titlebook: Superanalysis; Andrei Khrennikov Book 1999 Springer Science+Business Media Dordrecht 1999 Banach algebra.calculus.derivative.differential

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江湖郎中

Noncommutative Analysis,is exposed in the book. Here I again use the scheme which I used when passing from the .-linear ordinary mathematical analysis to Λ-linear superanalysis. In order to construct analysis over an arbitrary noncommutative algebra . (or on an .-module), it is necessary to define, “in a natural way,” the

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Allege

Introduction,of strictness (although the work [172] contained a remark concerning the construction of a superspace, namely, it was proposed to define a superspace as a subset of the algebra of quantum field operators).

PRO

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Applications in Physics,ysis. In any event, studying the works by Salam, Strathdee, Wess, Zumino, Schwinger’s pioneer work, I have realized that in these works the functional approach to superanalysis was used at the physical level of strictness.

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erstood, rather dif?cult to de?ne, and, despite its obvious value in many situations, rather dif?cult to achieve. One of the goals of this edited book is to report on the topic of robustness from a variety and diverse range of ?elds and perspectives. We are interested, for instance, in fundamental s

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Communal

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Andrei Khrennikovlving from nature (such as redundancy, granularity, adaptatiOur time recognizes robustness as an important, all-pervading feature in the world around us. Despite its omnipresence, robustness is not entirely understood, rather dif?cult to de?ne, and, despite its obvious value in many situations, rath