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Probability and Queueing Theory S. Palaniammal

By: Material type: TextTextLanguage: English Publication details: New Delhi : PHI Learning, 2012.Description: xii, 683 p.: 22 cmISBN:
  • 9788120342446
ISSN:
  • 9788120342446
Subject(s): DDC classification:
  • 519.82 PAL
Contents:
1. Probability Theory 2. Random Variables 3. Standard Distributions 4. Two-Dimensional Random Variables 5. Random Processes 6. Queueing Theory 7. Non-Markovian Queues And Queue Networks
Summary: Designed as a textbook for the B.E./B.Tech. students of Computer Science and Engineering and Information Technology, this book provides the fundamental concepts and applications of probability and queueing theory. Beginning with a discussion on probability theory, the text analyses in detail the random variables, standard distributions, Markovian and non-Markovian queueing models with finite and infinite capacity, and queue networks. The topics are dealt with in a well-organized sequence with proper explanations along with simple mathematical formulations.
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Holdings
Item type Current library Collection Call number Status Date due Barcode
General Books General Books CUTN Central Library Sciences Non-fiction 519.82 PAL (Browse shelf(Opens below)) Available 34186
General Books General Books CUTN Central Library Sciences Non-fiction 519.82 PAL (Browse shelf(Opens below)) Available 34187
General Books General Books CUTN Central Library Sciences Non-fiction 519.82 PAL (Browse shelf(Opens below)) Available 34188

1. Probability Theory

2. Random Variables

3. Standard Distributions


4. Two-Dimensional Random Variables



5. Random Processes




6. Queueing Theory





7. Non-Markovian Queues And Queue Networks





Designed as a textbook for the B.E./B.Tech. students of Computer Science and Engineering and Information Technology, this book provides the fundamental concepts and applications of probability and queueing theory.

Beginning with a discussion on probability theory, the text analyses in detail the random variables, standard distributions, Markovian and non-Markovian queueing models with finite and infinite capacity, and queue networks. The topics are dealt with in a well-organized sequence with proper explanations along with simple mathematical formulations.

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