getdoc6886. 189KB Jun 04 2011 12:04:27 AM
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The purpose of this paper is to establish the most general formal setting for reformulating, whenever possible, basic properties of groups in terms of vector spaces,
In this paper the question of the extent to which truncated heavy tailed random vectors, taking values in a Banach space, retain the characteristic features of heavy tailed
Let G = (V, E) be a finite graph 3. We wish to sample from π by running a reversible MC on S , but allow only transitions that change the state of one node at a time, i.e. We
(The first to develop stochastic integration theory in 2-smooth Banach spaces was A. Neidhardt in his Ph.D. thesis [17] which, however, has been never published. From several
Keywords: quasi-stationary sequence, strong law of large numbers, maximum inequality, mo- ment condition, Banach-space-valued random
In this note the almost sure convergence of stationary, ϕ -mixing sequences of random variables with values in real, separable Banach spaces according to summability methods is
Every discrete space is surely metrizable (discrete metric) but only finite metriz- able spaces will certainly be discrete.. Metrizable spaces satisfy the separation
In this paper we introduce a new class of spaces which will be called the class of S 1 -paracompact spaces.We characterize S 1 -paracompact spaces and study their basic
