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Item Details
Title: MATHEMATICAL MODELS
MECHANICAL VIBRATIONS, POPULATIONS DYNAMICS, AND TRAFFIC FLOW
By: Richard Haberman, Robert O'Malley
Format: Paperback

List price: £53.00


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ISBN 10: 0898714087
ISBN 13: 9780898714081
Publisher: SOCIETY FOR INDUSTRIAL & APPLIED MATHEMATICS,U.S.
Pub. date: 1 January, 1987
Series: Classics in Applied Mathematics v. 21
Pages: 419
Description: The author uses mathematical techniques to give an in-depth look at models for mechanical vibrations, population dynamics, and traffic flow.
Synopsis: 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. Haberman develops the method of characteristics to analyze the nonlinear partial differential equations that describe traffic flow. Fan-shaped characteristics describe the traffic situation that occurs when a traffic light turns green and shock waves describe the effects of a red light or traffic accident. Although it was written over 20 years ago, this book is still relevant.It is intended as an introduction to applied mathematics, but can be used for undergraduate courses in mathematical modeling or nonlinear dynamical systems or to supplement courses in ordinary or partial differential equations.
Illustrations: Illustrations
Publication: US
Imprint: Society for Industrial & Applied Mathematics,U.S.
Returns: Returnable
Some other items by this author:
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AN INTRODUCTION TO INVARIANT EMBEDDING (PB)
AN INTRODUCTION TO VARIATIONAL INEQUALITIES AND THEIR APPLICATIONS (PB)
APPLIED PARTIAL DIFFERENTIAL EQUATIONS
APPLIED PARTIAL DIFFERENTIAL EQUATIONS (HB)
APPLIED PARTIAL DIFFERENTIAL EQUATIONS WITH FOURIER SERIES AND BOUNDARY VALUE PROBLEMS (HB)
APPLIED PARTIAL DIFFERENTIAL EQUATIONS WITH FOURIER SERIES AND BOUNDARY VALUE PROBLEMS (PB)
APPLIED PARTIAL DIFFERENTIAL EQUATIONS WITH FOURIER SERIES AND BOUNDARY VALUE PROBLEMS (PB)
ASYMPTOTIC APPROXIMATIONS OF INTEGRALS (PB)
BASIC CONCEPTS OF PROBABILITY AND STATISTICS (PB)
BOUNDARY VALUE PROBLEMS OF MATHEMATICAL PHYSICS (PB)
CONVEX ANALYSIS AND VARIATIONAL PROBLEMS (PB)
DYNAMIC NONCOOPERATIVE GAME THEORY (PB)
ELEMENTARY APPLIED PARTIAL DIFFERENTIAL EQUATIONS WITH FOURIER SERIES AND BOUNDARY VALUE PROBLEMS (HB)
ELEMENTARY APPLIED PARTIAL DIFFERENTIAL EQUATIONS, WITH FOURIER SERIES AND BOUNDARY VALUE PROBLEMS (HB)
FINITE ELEMENT SOLUTION OF BOUNDARY VALUE PROBLEMS (PB)
HISTORICAL DEVELOPMENTS IN SINGULAR PERTURBATIONS (HB)
INITIAL-BOUNDARY VALUE PROBLEMS AND THE NAVIER-STOKES EQUATIONS (PB)
INTERATIVE SOLUTION OF NONLINEAR EQUATIONS IN SEVERAL VARIABLES (PB)
INTRODUCTION TO DIFFERENTIAL EQUATIONS WITH DYNAMICAL SYSTEMS
INTRODUCTION TO DIFFERENTIAL EQUATIONS WITH DYNAMICAL SYSTEMS (HB)
INTRODUCTION TO MATRIX ANALYSIS (PB)
INTRODUCTION TO NUMERICAL CONTINUATION METHODS (PB)
LANCZOS ALGORITHMS FOR LARGE SYMMETRIC EIGENVALUE COMPUTATIONS (PB)
LINEAR DIFFERENTIAL OPERATORS (PB)
MATHEMATICAL ANALYSIS OF VISCOELASTIC FLOWS (PB)
MATHEMATICAL MODELS IN BIOLOGY (PB)
MATHEMATICAL OPTIMIZATION AND ECONOMIC THEORY (PB)
MATHEMATICAL THEORY OF RELIABILITY (PB)
MATHEMATICS APPLIED TO DETERMINISTIC PROBLEMS IN THE NATURAL SCIENCES (PB)
METHODS OF MATHEMATICAL ECONOMICS (PB)
MULTIPLE DECISION PROCEDURES (PB)
NON-LINEAR SYSTEMS ANALYSIS (PB)
NONLINEAR PROGRAMMING (PB)
NONLINEAR PROGRAMMING (PB)
NUMERICAL ANALYSIS (PB)
NUMERICAL METHODS FOR UNCONSTRAINED OPTIMIZATION AND NONLINEAR EQUATIONS (PB)
OPTIMAL DESIGN OF EXPERIMENTS (PB)
ORDINARY DIFFERENTIAL EQUATIONS (PB)
ORDINARY DIFFERENTIAL EQUATIONS (PB)
ORDINARY DIFFERENTIAL EQUATIONS IN THEORY AND PRACTICE (PB)
PERTURBATIONS: THEORY AND METHODS (PB)
PRINCIPLES OF COMPUTERIZED TOMOGRAPHIC IMAGING (PB)
STATISTICAL DESIGN AND ANALYSIS OF EXPERIMENTS (PB)
STOCHASTIC PROCESSES (PB)
THE FINITE ELEMENT METHOD FOR ELLIPTIC PROBLEMS (PB)
THE MATHEMATICS OF COMPUTERIZED TOMOGRAPHY (PB)
THE SYMMETRIC EIGENVALUE PROBLEM (PB)
TIME SERIES (PB)

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