Results 31 to 40 of about 4,158,523 (273)

On orthogonal probability measures [PDF]

Proceedings of the American Mathematical Society, 1953
Definitions. Let X be an arbitrary set, f( a Borel-field of some subsets B of X, and W(t) the family of all probability measures defined on C, i.e. the totality of all countably additive, non-negative set functions m(B), B Ez, for which m(X) = 1. Henceforth the word "measure" denotes an element of 2W(1) and the expression "set of measures" a subset of ...
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MATRIX POWER MEANS AND PÓLYA--SZEGÖ TYPE INEQUALITIES [PDF]

Surveys in Mathematics and its Applications, 2020
t has been shown that if μ is a compactly supported probability measure on Mn+, then for every unit vector η∈ℂn, there exists a compactly supported probability measure (denoted by on ℝ+ so that the inequality ≤ Pt() (t∈(0,1]) holds. In particular,
Mohsen Kian , Fatemeh Rashid
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Limiting probability measures

Journal of Logic and Analysis, 2020
The coordinates along any fixed direction(s), of points on the sphere $S^{n-1}(\sqrt{n})$, roughly follow a standard Gaussian distribution as $n$ approaches infinity. We revisit this classical result from a nonstandard analysis perspective, providing a new proof by working with hyperfinite dimensional spheres.
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Table of Contents

, 2022
Table of ...
The Measure
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A Joint Limit Theorem for Laplace Transforms of the Riemann Zeta–Function

Nonlinear Analysis, 2007
In the paper, a joint limit theorem in the sense of weak convergence of probability measures on the complex plane for Laplace transforms of the Riemann zetafunction is obtained.
A. Laurinčikas
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On euclidean manifolds being a subspace of the space of probability measures with finite supports to a certain infinite compact set of dimension zero

Вестник Самарского университета: Естественнонаучная серия, 2023
In this short communication we prove that the subspace Pn,n−1(X)of all probability measures P(X), whose supports consist of exactly n points is an (n−1)-dimensional topological manifold.
Mikhail V. Dolgopolov, Tursunboy F. Zhuraev   +1 more
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Measure and probability in cosmology

Physical Review D, 2012
43 pages, 2 ...
Schiffrin, Joshua S., Wald, Robert M.
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Generalized basic probability assignments [PDF]

, 2002
Dempster-Shafer theory allows to construct belief functions from (precise) basic probability assignments. The present paper extends this idea substantially.
Augustin, Thomas
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Fractional Probability Measure and Its Properties [PDF]

Journal of Sciences, Islamic Republic of Iran, 2010
Based on recent studies by Guy Jumarie [1] which defines probability density of fractional order and fractional moments by using fractional calculus (fractional derivatives and fractional integration), this study expands the concept of probability ...
H Mostafaee
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A two-dimensional limit discrete theorem for Mellin transforms of the Riemann zeta-function

Lietuvos Matematikos Rinkinys, 2007
In the paper two-dimensional limit theorem for the modified Mellin transform of the Riemann zeta-function is obtained.
Violeta Balinskaitė
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