Results 11 to 20 of about 2,906,323 (237)
The Lerch zeta-function with algebraic irrational parameter
In this note, we present probabilisticlimit theorems on the complex plane as well as in functional spaces for the Lerch zeta-function with algebraic irrational parameter.
Danutė Genienė
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On the Structure of General Mean-Variance Hedging Strategies [PDF]
We provide a new characterization of mean-variance hedging strategies in a general semimartingale market. The key point is the introduction of a new probability measure $P^{\star}$ which turns the dynamic asset allocation problem into a myopic one.
Kallsen, Jan, Černý, Aleš
core +2 more sources
MATRIX POWER MEANS AND PÓLYA--SZEGÖ TYPE INEQUALITIES [PDF]
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
doaj
The existence of an inverse limit of inverse system of measure spaces - a purely measurable case [PDF]
The existence of an inverse limit of an inverse system of (probability) measure spaces has been investigated since the very beginning of the birth of the modern probability theory.
A. Brandenburger +12 more
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On the Problem of Computing the Probability of Regular Sets of Trees [PDF]
We consider the problem of computing the probability of regular languages of infinite trees with respect to the natural coin-flipping measure. We propose an algorithm which computes the probability of languages recognizable by \emph{game automata}.
Michalewski, Henryk, Mio, Matteo
core +5 more sources
A Joint Limit Theorem for Laplace Transforms of the Riemann Zeta–Function
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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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 +1 more
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Fractional Probability Measure and Its Properties [PDF]
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
doaj
A two-dimensional limit discrete theorem for Mellin transforms of the Riemann zeta-function
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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A two-dimensional limit theorem for Lerch zeta-functions. II
We prove a two-dimensional limit theorem for Lerch zeta-functions with transcendental and rational parameters.
Danutė Regina Genienė
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