Introduction to queueing theory

Introduction to Queueing Theory

A Short Introduction to Queueing Theory

An Introduction to Probability and Queueing Theory

Probability theory is concerned with events whose outcomes are not known ahead. Rather, the likelihoods of various outcomes are known. Formally, the set of outcomes is called a sample space S. For example, if the event is a coin flip, then S = {H,T}. If the event is the time of arrival of the next request for service at a server, then S is the nonnegative real numbers. We will be concerned with...

Introduction to Queueing Theory and Stochastic Teletraffic Models

The aim of this textbook is to provide students with basic knowledge of stochastic models that may apply to telecommunications research areas, such as traffic modelling, performance evaluation, resource provisioning and traffic management. These research areas are included in a field called teletraffic. This book assumes prior knowledge of a programming language and mathematics normally taught ...

An introduction to queueing theory and matrix-analytic methods