Results 61 to 70 of about 726,506 (255)
Quenched local central limit theorem for random walks in a time-dependent balanced random environment [PDF]
Probability theory and related fields, 2017 We prove a quenched local central limit theorem for continuous-time random walks in $${\mathbb {Z}}^d, d\ge 2$$ Z d , d ≥ 2 , in a uniformly-elliptic time-dependent balanced random environment which is ergodic under space-time shifts.
J. Deuschel, Xiaoqin Guo
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The height of random binary unlabelled trees [PDF]
Discrete Mathematics & Theoretical Computer Science, 2008 This extended abstract is dedicated to the analysis of the height of non-plane unlabelled rooted binary trees. The height of such a tree chosen uniformly among those of size $n$ is proved to have a limiting theta distribution, both in a central and local
Nicolas Broutin, Philippe Flajolet
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Local distributions of multiplicative functions
Lietuvos Matematikos Rinkinys, 1999 In the present paper the local distribution laws of values of multiplicative arithmetic functions g : G → R defined on arithmetical semigroups G and belonging to the class M(G) is considered.
Rimantas Skrabutėnas
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Local limit theorem for coefficients of modified Borwein’s algorithm, proved by the ratio method
Lietuvos Matematikos Rinkinys, 2019 The paper continues the research of the modified Borwein method for the evaluation of the Riemann zeta-function. It provides a different perspective on the derivation of the local limit theorem for coefficients of the method.
Igoris Belovas
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Journal of Inequalities and Applications, 2019 The almost sure local central limit theorem is a general result which contains the almost sure global central limit theorem. Let {Xk,k≥1} $\{X_{k},k\geq 1\}$ be a strictly stationary negatively associated sequence of positive random variables.
Feng Xu, Binhui Wang, Yawen Hou
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Two theorems about maximal Cohen--Macaulay modules [PDF]
, 2004 This paper contains two theorems concerning the theory of maximal Cohen--Macaulay modules. The first theorem proves that certain Ext groups between maximal Cohen--Macaulay modules $M$ and $N$ must have finite length, provided only finitely many ...
Huneke, Craig, Leuschke, Graham J.
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The Width of Galton-Watson Trees Conditioned by the Size [PDF]
Discrete Mathematics & Theoretical Computer Science, 2004 It is proved that the moments of the width of Galton-Watson trees of size n and with offspring variance σ ^2 are asymptotically given by (σ √n)^pm_p where m_p are the moments of the maximum of the local time of a standard scaled Brownian excursion.
Michael Drmota, Bernhard Gittenberger
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Local Central Limit Theorem for diffusions in a degenerate and unbounded Random Medium [PDF]
, 2015 We study a symmetric diffusion $X$ on $\mathbb{R}^d$ in divergence form in a stationary and ergodic environment, with measurable unbounded and degenerate coefficients.
Chiarini, Alberto +1 more
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Almost sure local limit theorem for the Dickman distribution [PDF]
Periodica Mathematica Hungarica, 2013 We study the asymptotic behavior, and more precisely the second order properties, of the probabilistic model introduced in Hwang and Tsai (Comb Probab Comput 11(4):353–371, 2002) for describing the Dickman distribution.
R. Giuliano +2 more
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The Annals of Probability, 1974 Conditions are given which imply that the partial sums of a sequence of independent integer-valued random variables, suitably normalized, converge in distribution to a stable law of exponent $\alpha, 0 < \alpha < 2$, and imply as well that a strong version of the corresponding local limit theorem holds.
openaire +2 more sources