Gaussian Generalized Random Processes on K{MP} Spaces
β Scribed by Z.L. Crvenkovic; S. Pilipovic
- Publisher
- Elsevier Science
- Year
- 1994
- Tongue
- English
- Weight
- 233 KB
- Volume
- 181
- Category
- Article
- ISSN
- 0022-247X
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π SIMILAR VOLUMES
This paper is in part a brief survey of backward shifts. However, we present several new results on backward and forward shifts which have not appeared so far. These results concern isomorphism invariance of backward and forward shifts, and the duality between these properties.
## Abstract In this paper we define the __K__~ΞΌ~β transformation on certain spaces of generalized functions introduced by A.C. McBride by employing the kernel method. we also establish relations between the generalized __K__~ΞΌ~β transformation and certain fractional integral operators.
In part II the evolation of large popnfationa of infinitesimal particles is stadied, in which one can follow the path of m y particle snfviviag up to bime t. To construct the diatribution of the totality of these pathsthe so-called backward tree -, we need a general extension theorem for random meas