Results 11 to 20 of about 63,200 (305)
Uniform Convergence of Probability Measures: Topological Criteria
The paper deals with the extensions of Polya's theorem. Uniform convergence of probability measures is analyzed by topologizing the space of events. A generic version of the results of the paper reads: narrow convergence to a \(\tau\)-continuous probability measure implies uniform convergence on every \(\tau\)-compact subclass of sets, where \(\tau ...
LUCCHETTI ROBERTO +2 more
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Weak convergence of probability measures in spaces of smooth functions
The paper deals with conditions of weak convergence of measures on the space \(C^k\) of \(k\)-times differentiable functions defined on \(\mathbb R^n\) (or on a ball of \(\mathbb R^n)\) with values in \(\mathbb R^N\) \((N\) and \(n\) are positive integers). The author has found necessary and sufficient conditions for tightness of a sequence of measures
Richard J. Wilson, Wilson, RJ
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Weak convergence of pseudo-probability measures and interval-valued pseudo-probability measures [PDF]
Weak convergence of a sequence of pseudo-probability measures and a sequence of interval-valued pseudo- probability measures is investigated.The equivalent conditions of g-weak convergence of a sequence of pseudo-probability measures and a sequence of interval-valued pseudo-probability measures are proven.
Duraković, Nataša
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Weak Convergence of Probability Measures Revisited
The hypo-convergence of upper semicontinuous functions provides a natural framework for the study of the convergence of probability measures. This approach also yields some further characterizations of weak convergence and tightness.
Salinetti, G., Wets, R.J.-B.
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Value Distribution of General Dirichlet series. VI
In the paper a limit theorem in the sense of weak convergence of probability measures on the complex plane for a new class of general Dirichlet series is obtained.
A. Laurinčikas
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Concentration inequalities for upper probabilities
In this paper, we obtain a Bernstein-type concentration inequality and McDiarmid’s inequality under upper probabilities for exponential independent random variables.
Yuzhen Tan
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In the paper, a two-dimentional discrete limit theorem in the sense of weak convergence of probability measures in the space of analytic functions for Mellin transforms of the Riemann zeta-function on the critical line is obtained.
V. Balinskaitė, V. Laurinčikas
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On the Convergence Properties of a Stochastic Trust-Region Method with Inexact Restoration
We study the convergence properties of SIRTR, a stochastic inexact restoration trust-region method suited for the minimization of a finite sum of continuously differentiable functions.
Stefania Bellavia +2 more
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Value-distribution of twisted L-functions of normalized cusp forms
A limit theorem in the sense of weak convergence of probability measures on the complex plane for twisted with Dirichlet character L-functions of holomorphic normalized Hecke eigen cusp forms with an increasing modulus of the character is proved.
Alesia Kolupayeva
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µ-Integrable Functions and Weak Convergence of Probability Measures in Complete Paranormed Spaces
This paper works with functions defined in metric spaces and takes values in complete paranormed vector spaces or in Banach spaces, and proves some necessary and sufficient conditions for weak convergence of probability measures.
Renying Zeng
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