Point processes of exits by bivariate Gaussian processes and extremal theory for the \(\chi^2\)-process and its concomitants
type: Item
instance of: scholarly article
title: Point processes of exits by bivariate Gaussian processes and extremal theory for the \(\chi^2\)-process and its concomitants
zbMATH Open document ID: 0425.60030
DOI: 10.1016/0047-259X(80)90013-5
author: Georg Lindgren
published in: Journal of Multivariate Analysis
publication date: 1980-01-01T00:00:00Z
Mathematics Subject Classification ID: 60G15
Mathematics Subject Classification ID: 60G10
Mathematics Subject Classification ID: 60G17
Mathematics Subject Classification ID: 60K10
Mathematics Subject Classification ID: 60G55
zbMATH DE Number: 3662288
zbMATH Keywords: bivariate Gaussian processes
zbMATH Keywords: convergence of point processes
zbMATH Keywords: extremal theory
zbMATH Keywords: reliability
zbMATH Keywords: crossings
zbMATH Keywords: maxima
MaRDI profile type: Publication
cites work: Weak convergence results for extremal processes generated by dependent random variables
cites work: Q5571408
cites work: Asymptotic Independence of the Numbers of High and Low Level Crossings of Stationary Gaussian Processes
cites work: Q4051352
cites work: Q4107697
cites work: Q4114580
cites work: On extreme values in stationary sequences
cites work: A note on the asymptotic independence of high level crossings for dependent Gaussian processes
cites work: Extreme values and crossings for theX2-Process and Other Functions of Multidimensional Gaussian Processes, by Reliability Applications
cites work: Weak convergence of high level crossings and maxima for one or more Gaussian processes
cites work: On the joint distribution of crossings of high multiple levels by a stationary Gaussian process
cites work: Some properties of the crossings process generated by a stationary χ2 process
description: scientific article; zbMATH DE number 3662288