Additional Information
| Author(s) | Paltanea, Eugen |
|---|
On the asymptotic behaviour of the number of maximum points of a simple random walk
Eugen Paltanea
Abstract
carpathian_2007_23_156_164_abstractFull PDF
carpathian_2007_23_156_164For a sequence (Xi)i≥1 of independent and identically distributed random variables, taking the values -1, 0 and 1, we define S0 = 0 and Sk = Pk i=1 Xi, for k ≥ 1. We study the asymptotic behaviour of the sequence of random variables (Qn)n≥1, where Qn indicates the number of absolute maximum points of the simple random walk S0, S1, · · · , Sn. The paper extends some results of Dwass [2], Rev´ esz [11], Katzenbeisser and Panny [7], [8].
Recently posted
-
An inertial method for solving the split equality fixed point problem with multiple output sets
-
Asymptotic modeling of non-linear viscopiezoelectric Kelvin-Voigt type plates via Trotter theory
-
Properties of isocompact spaces in topological groups
-
Two generalized cyclic projection algorithms for solving a class of the split feasibility problem in real Hilbert spaces
-
Global-fixed-point property of gyrogroup actions
-
On simple normal structure and best proximity points in reflexive Banach space
-
Unified Convergence Analysis of Certain At Least Fifth Order Methods
-
A set packing model for the Partition Coloring Problem
-
Cut-through connections of graphs
-
Positive solutions for multipoint boundary value problem of fractional differential equation with parameter