Results 11 to 20 of about 5,148,982 (304)
Complete convergence for weighted sums of arrays of random elements [PDF]
International Journal of Mathematics and Mathematical Sciences, 1983 Let {Xnk:k,n=1,2,…} be an array of row-wise independent random elements in a separable Banach space. Let {ank:k,n=1,2,…} be an array of real numbers such that ∑k=1∞|ank|≤1 and ∑n=1∞exp(−α/An)
Robert Lee Taylor
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Strong laws of large numbers for arrays of row-wise exchangeable random elements [PDF]
International Journal of Mathematics and Mathematical Sciences, 1985 Let {Xnk,1≤k≤n,n≤1} be a triangular array of row-wise exchangeable random elements in a separable Banach space.
Robert Lee Taylor +1 more
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Strong previsions of random elements
Statistical Methods & Applications, 2001 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
BERTI P. +2 more
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Stochastic finite element method with simple random elements [PDF]
, 2008 We propose a variant of the stochastic finite element method, where the random elements occuring in the problem formulation are approximated by simple random elements, i.e.
Starkloff, Hans-Jörg
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Application of random elements in ISS
IET Image Processing, 2020 The ‐threshold image secret sharing (ISS) encodes a secret image into n shares. When k or more shares are obtained, the secret image can be decoded; however, less than k ...
Xuehu Yan +5 more
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A Protocol for Generating Random Elements with Their Probabilities [PDF]
, 2014 We give an AM protocol that allows the verifier to sample elements x from a probability distribution P, which is held by the prover. If the prover is honest, the verifier outputs (x, P(x)) with probability close to P(x). In case the prover is dishonest, one may hope for the following guarantee: if the verifier outputs (x, p), then the probability that ...
Holenstein Thomas, Künzler Robin
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Random walk with barycentric self-interaction [PDF]
, 2011 We study the asymptotic behaviour of a $d$-dimensional self-interacting random walk $X_n$ ($n = 1,2,...$) which is repelled or attracted by the centre of mass $G_n = n^{-1} \sum_{i=1}^n X_i$ of its previous trajectory. The walk's trajectory $(X_1,...,X_n)
Menshikov, Mikhail V. +3 more
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Calibrating Dependence Between Random Elements [PDF]
Journal of Theoretical Probability, 2020 Attempts to quantify dependence between random elements X and Y via maximal correlation go back to Gebelein (1941) and Rényi (1959). After summarizing properties (including some new) of the Rényi measure of dependence, a calibrated scale of dependence is introduced. It is based on the ``complexity`` of approximating functions of X by functions of Y.
Abram M. Kagan, Gábor J. Székely
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Large deviations for heavy-tailed random elements in convex cones [PDF]
, 2014 We prove large deviation results for sums of heavy-tailed random elements in rather general convex cones being semigroups equipped with a rescaling operation by positive real numbers.
Molchanov, Ilya, Kopp, Christoph Peter
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On Properties of Polynomials in Random Elements [PDF]
Theory of Probability & Its Applications, 2016 This paper deals with different properties of polynomials in random elements: bounds for characteristic functionals of polynomials, stochastic generalization of the Vinogradov mean value theorem, the characterization problem, and bounds for probabilities to hit the balls.
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