
Accession Number : ADA135314
Title : Convergence of Quadratic Forms in pStable Random Variables and Theta sub pRadonifying Operators.
Descriptive Note : Technical rept.,
Corporate Author : NORTH CAROLINA UNIV AT CHAPEL HILL DEPT OF STATISTICS
Personal Author(s) : Cambanis,S ; Rosinski,J ; Woyczynski,W A
PDF Url : ADA135314
Report Date : Oct 1983
Pagination or Media Count : 22
Abstract : Necessary and sufficient conditions are given for the almost sure convergence of a quadratic form where (M sub j) is a sequence of i.i.d. pstable random variables. A connection is established between the convergence of the quadratic form and a radonifying property of the infinite matrix operator (f sub kj). (Author)
Descriptors : *Numerical quadrature, *Convergence, Random variables, Operators(Mathematics), Radon, Matrices(Mathematics), Sequences(Mathematics)
Subject Categories : Theoretical Mathematics
Distribution Statement : APPROVED FOR PUBLIC RELEASE