9780135617380-0135617383-Mathematical Models: Mechanical Vibrations, Population Dynamics, and Traffic Flow : An Introduction to Applied Mathematics

Mathematical Models: Mechanical Vibrations, Population Dynamics, and Traffic Flow : An Introduction to Applied Mathematics

ISBN-13: 9780135617380
ISBN-10: 0135617383
Edition: First Edition
Author: Richard Haberman
Publication date: 1977
Publisher: Prentice Hall
Format: Hardcover 402 pages
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Book details

ISBN-13: 9780135617380
ISBN-10: 0135617383
Edition: First Edition
Author: Richard Haberman
Publication date: 1977
Publisher: Prentice Hall
Format: Hardcover 402 pages

Summary

Mathematical Models: Mechanical Vibrations, Population Dynamics, and Traffic Flow : An Introduction to Applied Mathematics (ISBN-13: 9780135617380 and ISBN-10: 0135617383), written by authors Richard Haberman, was published by Prentice Hall in 1977. With an overall rating of 4.5 stars, it's a notable title among other Mathematics (Social Sciences) books. You can easily purchase or rent Mathematical Models: Mechanical Vibrations, Population Dynamics, and Traffic Flow : An Introduction to Applied Mathematics (Hardcover) from BooksRun, along with many other new and used Mathematics books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

Mathematics is a grand subject in the way it can be applied to various problems in science and engineering. To use mathematics, one needs to understand the physical context. The author uses mathematical techniques along with observations and experiments to give an in-depth look at models for mechanical vibrations, population dynamics, and traffic flow. Equal emphasis is placed on the mathematical formulation of the problem and the interpretation of the results. In the sections on mechanical vibrations and population dynamics, the author emphasizes the nonlinear aspects of ordinary differential equations and develops the concepts of equilibrium solutions and their stability. He introduces phase plane methods for the nonlinear pendulum and for predator-prey and competing species models.

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