A Starting Rule for Data Collection in Queueing Simulations.

Abstract

This paper proposes a rule for determining when to start collecting data in a queueing simulation. The rule is designed to reduce dependence between the empty (queue) and idle (servers) initial conditions and the collected sample record. The rule is an outgrowth of earlier work by Fishman and Moore (1978) and relies on a comparison between a priori information on the activity level (traffic intensity) and a corresponding sample estimate computed during the course of simulation. Experiments with simulations of the M/M/c queue with c = 1,2,4 and p = .7,.8,.9,.95 reveal that the rule reduces and in most cases removes the dependence on the empty and idle initial conditions. In particular, the rule begins data collection when the simulation is in a congested state or in the steady state. The rule is well behaved in that it has low probabilities of requiring long runs before data collection is started. Although our data suggests an association between the rule's performance and activity level, the performance is insensitive to variation in the number of servers. Since the rule is based upon the activity level, a parameter that frequently can be computed from the input parameters of the simulation, the rule is easily generalized to a wider class of queueing simulations.

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Document Details

Document Type
Technical Report
Publication Date
Aug 01, 1979
Accession Number
ADA073622

Entities

People

  • George S. Fishman
  • Veena G. Adlakha

Organizations

  • University of North Carolina at Chapel Hill

Tags

Communities of Interest

  • Advanced Electronics
  • C4I

DTIC Thesaurus Topics

  • Algorithms
  • Analysis Of Variance
  • Data Science
  • Distribution Functions
  • Experimental Design
  • Information Science
  • Normal Distribution
  • North Carolina
  • Operations Research
  • Probability
  • Random Variables
  • Simulations
  • Statistical Algorithms
  • Statistical Analysis
  • Statistics
  • Steady State
  • Systems Analysis

Fields of Study

  • Computer science

Readers

  • Computational Modeling and Simulation
  • Mathematical Modeling and Probability Theory.