Results 21 to 30 of about 166,082,168 (134)
Learning GANs in Simultaneous Game Using Sinkhorn With Positive Features
Entropy regularized optimal transport (EOT) distance and its symmetric normalization, known as the Sinkhorn divergence, offer smooth and continuous metrized weak-convergence distance metrics.
Risman Adnan +5 more
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Submartingale condition for weak convergence for semi-Markov processes
In this paper, we consider a modified version of a well-known submartingale condition for the weak convergence of probability measures, adapted to the semi-Markov case.
Vitaliy Golomoziy
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On Joint Universality in the Selberg–Steuding Class
The famous Selberg class is defined axiomatically and consists of Dirichlet series satisfying four axioms (Ramanujan hypothesis, analytic continuation, functional equation, multiplicativity).
Roma Kačinskaitė +2 more
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Weak Convergence of Probability Measures
Lecture notes based on the book Convergence of Probability Measures by Patrick Billingsley.
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A Discrete Limit Theorem for a Collection of Epstein Zeta-Functions
In this paper, the discrete limit theorem of Bohr-Jessen type with an explicitly given limit measure for a collection of Epstein zeta-functions is given. An extra condition is required to specify the form of the limit measure.
Martynas Šiupienis, Renata Macaitienė
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Let θ(t) denote the increment of the argument of the product π−s/2Γ(s/2) along the segment connecting the points s=1/2 and s=1/2+it, and tn denote the solution of the equation θ(t)=(n−1)π, n=0,1,…. The numbers tn are called the Gram points. In this paper,
Antanas Laurinčikas
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The Linear Topology Associated with Weak Convergence of Probability Measures [PDF]
This expository note aims at illustrating weak convergence of probability measures from a broader view than a previously published paper. Though the results are standard for functional analysts, this approach is rarely known by statisticians and our presentation gives an alternative view than most standard probability textbooks.
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Joint Discrete Universality in the Selberg–Steuding Class
In the paper, we consider the approximation of analytic functions by shifts from the wide class S˜ of L-functions. This class was introduced by A. Selberg, supplemented by J. Steuding, and is defined axiomatically.
Roma Kačinskaitė +2 more
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A Discrete Limit Theorem for L-Functions of Elliptic Curves
In the paper, we prove the discrete limit theorem in the sense of the weak convergence of probability measures in the space of analytic on DV = {s ∈ C : 1 < σ < 3/2, |t| 0 be a fixed real number such that exp {2πk/h} is an irrational number for all k∈Z\{
Virginija Garbaliauskienė +1 more
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Weak convergences of probability measures: A uniform principle [PDF]
We consider a set ∏ \prod of ...
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