Mosco convergence of SLLN for triangular arrays of rowwise independent random sets
type: Item
instance of: scholarly article
title: Mosco convergence of SLLN for triangular arrays of rowwise independent random sets
zbMATH Open document ID: 1267.60033
author: Nguyen Van Quang
author: Duong Xuan Giap
published in: Statistics \& Probability Letters
publication date: 2013-05-13T00:00:00Z
Mathematics Subject Classification ID: 60F15
Mathematics Subject Classification ID: 60B12
Mathematics Subject Classification ID: 28B20
zbMATH DE Number: 6162782
zbMATH Keywords: triangular array
zbMATH Keywords: random set
zbMATH Keywords: strong law of large numbers
zbMATH Keywords: Mosco convergence
zbMATH Keywords: Banach space of type \(p\)
MaRDI profile type: Publication
full work available at URL: j.spl.2012.12.030
OpenAlex ID: W1992008329
cites work: Law of Large Numbers for Random Sets and Allocation Processes
cites work: A strong law of large numbers for random compact sets
cites work: Chung type strong laws for arrays of random elements and bootstrapping
cites work: Q4649747
cites work: Q3116776
cites work: A new family of convex weakly compact valued random variables in Banach space and applications to laws of large numbers
cites work: Strong laws of large numbers for arrays of rowwise independent random compact sets and fuzzy random sets
cites work: Strong limit theorems for random sets and fuzzy random sets with slowly varying weights
cites work: Q3704658
cites work: Q5186466
cites work: Convergence of Conditional Expectations and Strong Laws of Large Numbers for Multivalued Random Variables
cites work: Exchangeability and convergence for random sets
cites work: Convergence of convex sets and of solutions of variational inequalities
cites work: On the continuity of the Young-Fenchel transform
cites work: Strong law of large numbers for Banach space valued random sets
cites work: Strong laws of large numbers for adapted arrays of set-valued and fuzzy-valued random variables in Banach space
cites work: Convergence of weighted sums of random sets
DOI: 10.1016/J.SPL.2012.12.030
description: scientific article; zbMATH DE number 6162782