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- W1555691271 abstract "We develop a theory of measures, differential forms and Fourier tramsforms on some infinite-dimensional real vector spaces by generalizing the following two constructions: (a) The construction of the semiinfinite wedge power of a Tate vector space V. Recall that it is obtained as a certain double inductive limit of the exterior algebras of finite-dimensional subquotients of V. (b) The construction of the space of measures on a nonarchimedean local field K with maximal ideal M as a double projective limit of the spaces of measures (=functions) on finite subquotients M^i/M^j of K." @default.
- W1555691271 created "2016-06-24" @default.
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- W1555691271 date "2001-07-12" @default.
- W1555691271 modified "2023-09-27" @default.
- W1555691271 title "Semiinfinite symmetric powers" @default.
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- W1555691271 doi "https://doi.org/10.48550/arxiv.math/0107089" @default.
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