Little laws for utility processes and waiting times in queues
type: Item
instance of: scholarly article
title: Little laws for utility processes and waiting times in queues
zbMATH Open document ID: 0811.60084
DOI: 10.1007/BF01158693
author: Richard F. Serfozo
published in: Queueing Systems
publication date: 1995-05-02T00:00:00Z
Mathematics Subject Classification ID: 60K25
Mathematics Subject Classification ID: 90B22
zbMATH DE Number: 698845
zbMATH Keywords: Little's law for queueing systems
zbMATH Keywords: average waiting time
zbMATH Keywords: regenerative, Markovian and stationary systems
MaRDI profile type: Publication
cites work: Q4001402
cites work: Characteristics of queueing systems observed at events and the connection between stochastic intensity and Palm probability
cites work: A Swiss Army formula of Palm calculus
cites work: Event and time averages: a review
cites work: The System Point Method in Exponential Queues: A Level Crossing Approach
cites work: On the relation between customer and time averages in queues
cites work: A Generalization of L = λW to Moments of Queue Length and Waiting Times
cites work: An introduction to the theory of point processes
cites work: Sample-path analysis of stochastic discrete-event systems
cites work: Q3678435
cites work: A central-limit-theorem version of \(L=\lambda W\)
cites work: Sufficient conditions for functional-limit-theorem versions of \(L=\lambda W\)
cites work: Ordinary CLT and WLLN Versions of L = λW
cites work: An LIL Version of L = λW
cites work: Indirect Estimation Via L = λW
cites work: Extensions of the Queueing Relations L = λW and H = λG
cites work: The Asymptotic Efficiency of Simulation Estimators
cites work: An extremal property of the fifo discipline via an ordinal version of
cites work: A relation between stationary queue and waiting time distributions
cites work: Q3970132
cites work: The Relation between Customer and Time Averages in Queues
cites work: A Simple Proof of: L = λW
cites work: A distributional form of Little's law
cites work: EPSTA: The coincidence of time-stationary and customer-stationary distributions
cites work: Extended and conditional versions of the PASTA property
cites work: Travel and sojourn times in stochastic networks
cites work: A Proof for the Queuing Formula: L = λW
cites work: A note on a pathwise version of Little's formula
cites work: A generalization of little's law to moments of queue lengths and waiting times in closed, product-form queueing networks
cites work: On Arrivals That See Time Averages
cites work: Time and customer processes in queues with stationary inputs
cites work: A formal approach to queueing processes in the steady state and their applications
cites work: The derivation of invariance relations in complex queueing systems with stationary inputs
cites work: The intensity conservation law for queues with randomly changed service rate
cites work: Further results on ASTA for general stationary processes and related problems
cites work: Relationships in stationary jump processes with countable state space and their applications to queues
cites work: Rate conservation laws: A survey
cites work: Note on generalizations of Mecke's formula and extensions of H = λG
cites work: Q5674161
cites work: Estimating Average Production Intervals Using Inventory Measurements: Little's Law for Partially Observable Processes
cites work: A Survey of J. Little's Formula
cites work: Q5603663
cites work: Stationary random processes associated with point processes
cites work: Continuous versions of the queuing formulas L=lambdaW and H=lambdaG
cites work: Q4878840
cites work: Heredity of stationary and reversible stochastic processes
cites work: Q3684346
cites work: Markovian network processes: Congestion-dependent routing and processing
cites work: Travel times in queueing networks and network sojourns
cites work: A Note on a Sample-Path Rate Conservation Law and its Relationship withH=λG
cites work: L = λW: A Discounted Analogue and a New Proof
cites work: Regenerative processes in the theory of queues, with applications to the alternating-priority queue
cites work: Technical Note—A Last Word on L = λW
cites work: Sample-path analysis of processes with imbedded point processes
cites work: Q4714399
cites work: A review of \(L=\lambda W\) and extensions
cites work: H = λG and the Palm transformation
cites work: Hierarchical Production Planning: A Two-Stage System
cites work: Sample-path derivations of the excess, age, and spread distributions
cites work: Q3998392
description: scientific article; zbMATH DE number 698845