Beginning Partial Differential Equations

Peter V. O'Neil

ISBN 10: 1118629949 / ISBN 13: 9781118629949

Published by Wiley & Sons, Wiley, 2014

About this Item

Neuware - A broad introduction to PDEs with an emphasis on specialized topics and applications occurring in a variety of fieldsFeaturing a thoroughly revised presentation of topics, Beginning Partial Differential Equations, Third Edition provides a challenging, yet accessible, combination of techniques, applications, and introductory theory on the subjectof partial differential equations. The new edition offers nonstandard coverageon material including Burger's equation, the telegraph equation, damped wavemotion, and the use of characteristics to solve nonhomogeneous problems.The Third Edition is organized around four themes: methods of solution for initial-boundary value problems; applications of partial differential equations; existence and properties of solutions; and the use of software to experiment with graphics and carry out computations. With a primary focus on wave and diffusion processes, Beginning Partial Differential Equations, Third Edition also includes:\* Proofs of theorems incorporated within the topical presentation, such as the existence of a solution for the Dirichlet problem\* The incorporation of Maple(TM) to perform computations and experiments\* Unusual applications, such as Poe's pendulum\* Advanced topical coverage of special functions, such as Bessel, Legendre polynomials, and spherical harmonics\* Fourier and Laplace transform techniques to solve important problemsBeginning of Partial Differential Equations, Third Edition is an ideal textbook for upper-undergraduate and first-year graduate-level courses in analysis and applied mathematics, science, and engineering.

Seller Inventory # 9781118629949

Bibliographic Details

• Title: Beginning Partial Differential Equations
• Publisher: Wiley & Sons, Wiley
• Publication Date: 2014
• Language: English
• ISBN 10: 1118629949
• ISBN 13: 9781118629949
• Binding: Buch
• Edition: 3rd Edition
• Condition: Neu
• Dimensions: 280W x 236H x 42D millimeters 280 millimeters width by 236 millimeters height by 42 millimeters depth
• Weight: 847 grams

About this title

Synopsis

A broad introduction to PDEs with an emphasis on specialized topics and applications occurring in a variety of fields

Featuring a thoroughly revised presentation of topics, Beginning Partial Differential Equations, Third Edition provides a challenging, yet accessible, combination of techniques, applications, and introductory theory on the subjectof partial differential equations. The new edition offers nonstandard coverageon material including Burger’s equation, the telegraph equation, damped wavemotion, and the use of characteristics to solve nonhomogeneous problems.

The Third Edition is organized around four themes: methods of solution for initial-boundary value problems; applications of partial differential equations; existence and properties of solutions; and the use of software to experiment with graphics and carry out computations. With a primary focus on wave and diffusion processes, Beginning Partial Differential Equations, Third Edition also includes:

• Proofs of theorems incorporated within the topical presentation, such as the existence of a solution for the Dirichlet problem
• The incorporation of Maple™ to perform computations and experiments
• Unusual applications, such as Poe’s pendulum
• Advanced topical coverage of special functions, such as Bessel, Legendre polynomials, and spherical harmonics
• Fourier and Laplace transform techniques to solve important problems

Beginning of Partial Differential Equations, Third Edition is an ideal textbook for upper-undergraduate and first-year graduate-level courses in analysis and applied mathematics, science, and engineering.

About the Author

PETER V. O’NEIL, PHD, is Professor Emeritus in the Department of Mathematics at the University of Alabama at Birmingham. He has over forty years of experience in teaching and writing and is the recipient of the Lester R. Ford Award from the Mathematical Association of America. Dr. O’Neil is also a member of the American Mathematical Society, the Mathematical Association of America, the Society for Industrial and Applied Mathematics, and the American Association for the Advancement of Science.