Introduction to Probability Models
Introduction to Probability Models, Tenth Edition, provides an introduction to elementary probability theory and stochastic processes. There are two approaches to the study of probability theory. One is heuristic and nonrigorous, and attempts to develop in students an intuitive feel for the subject that enables him or her to think probabilistically. The other approach attempts a rigorous development of probability by using the tools of measure theory. The first approach is employed in this text.
The book begins by introducing basic concepts of probability theory, such as the random variable, conditional probability, and conditional expectation. This is followed by discussions of stochastic processes, including Markov chains and Poison processes. The remaining chapters cover queuing, reliability theory, Brownian motion, and simulation. Many examples are worked out throughout the text, along with exercises to be solved by students.
This book will be particularly useful to those interested in learning how probability theory can be applied to the study of phenomena in fields such as engineering, computer science, management science, the physical and social sciences, and operations research. Ideally, this text would be used in a one-year course in probability models, or a one-semester course in introductory probability theory or a course in elementary stochastic processes.
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This book is great. I had two classes with Sheldon Ross at USC. He is really smart and this book is very comprehensive. Complex topics are covered very clearly.
Review: Introduction to Probability ModelsUser Review - Jette Stuart - Goodreads
Sheldon Ross is a genius of our time. This is an excellent book for introduction to stochastic processes, a subject that I am sure most find challenging. Read full review
Chapter 3 Conditional Probability and Conditional Expectation
Chapter 4 Markov Chains
Chapter 5 The Exponential Distribution and the Poisson Process
Chapter 6 ContinuousTime Markov Chains
Chapter 7 Renewal Theory and Its Applications
Chapter 8 Queueing Theory