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Displaying 61 – 80 of 209

First occurrence time of a large density fluctuation for a system of independent random walks

Amine Asselah, Paolo Dai Pra (2000)

Annales de l'I.H.P. Probabilités et statistiques

First order calculus and last entrance times

Bhaskaran Rajeev (1996)

Séminaire de probabilités de Strasbourg

First order second moment analysis for stochastic interface problems based on low-rank approximation

Helmut Harbrecht, Jingzhi Li (2013)

ESAIM: Mathematical Modelling and Numerical Analysis - Modélisation Mathématique et Analyse Numérique

In this paper, we propose a numerical method to solve stochastic elliptic interface problems with random interfaces. Shape calculus is first employed to derive the shape-Taylor expansion in the framework of the asymptotic perturbation approach. Given the mean field and the two-point correlation function of the random interface, we can thus quantify the mean field and the variance of the random solution in terms of certain orders of the perturbation amplitude by solving a deterministic elliptic interface...

First passage processes in queueing system $M^{X} / G^{r} / 1$ with service delay discipline.

Abolnikov, Lev, Dshalalow, Jewgeni H., Dukhovny, Alexander M. (1994)

International Journal of Mathematics and Mathematical Sciences

First-order autoregressive processes with time-dependent random parameters

Alena Koubková (1982)

Kybernetika

First-passage competition with different speeds: positive density for both species is impossible.

Garet, Olivier, Marchand, Régine (2008)

Electronic Journal of Probability [electronic only]

First-passage percolation on width-two stretches with exponential link weights.

Schlemm, Eckhard (2009)

Electronic Communications in Probability [electronic only]

Fitting traffic traces with discrete canonical phase type distributions and markov arrival processes

Andras Mészáros, János Papp, Miklós Telek (2014)

International Journal of Applied Mathematics and Computer Science

Fixed point results and their applications to Markov processes.

Heikkilä, S. (2005)

Fixed Point Theory and Applications [electronic only]

Fixed points of the smoothing transform: the boundary case.

Biggins, J.D., Kyprianou, A.E. (2005)

Electronic Journal of Probability [electronic only]

Fixed points of two-sided fractional matrix transformations.

Handelman, David (2007)

Fixed Point Theory and Applications [electronic only]

Fixed sets and free subgroups of groups acting on metric spaces.

Wolfgang Woess (1993)

Mathematische Zeitschrift

FKG inequality for Brownian motion and stochastic differential equations.

Barbato, David (2005)

Electronic Communications in Probability [electronic only]

FKN Theorem on the biased cube

Piotr Nayar (2014)

Colloquium Mathematicae

We consider Boolean functions defined on the discrete cube $- γ, γ^{- 1} ⁿ$ equipped with a product probability measure $μ^{\otimes n}$ , where $μ = β δ_{- γ} + α δ_{γ^{- 1}}$ and γ = √(α/β). This normalization ensures that the coordinate functions ${(x_{i})}_{i = 1, . . ., n}$ are orthonormal in $L ₂ (- γ, γ^{- 1} ⁿ, μ^{\otimes n})$ . We prove that if the spectrum of a Boolean function is concentrated on the first two Fourier levels, then the function is close to a certain function of one variable. Our theorem strengthens the non-symmetric FKN Theorem due to Jendrej, Oleszkiewicz and Wojtaszczyk. Moreover, in the symmetric...

Currently displaying 61 – 80 of 209