Beginning partial differential equations
"Featuring a challenging, yet accessible, introduction to partial differential equations, Beginning Partial Differential Equations provides a solid introduction to partial differential equations, particularly methods of solution based on characteristics, separation of variables, as well as Fourier series, integrals, and transforms. Thoroughly updated with novel applications, such as Poe's pendulum and Kepler's problem in astronomy, this third edition is updated to include the latest version of …
Read More ↓Title Statements
- Full title :Beginning partial differential equations / Peter V. O'Neil, the University of Alabama at Birmingham.
Summary
"Featuring a challenging, yet accessible, introduction to partial differential equations, Beginning Partial Differential Equations provides a solid introduction to partial differential equations, particularly methods of solution based on characteristics, separation of variables, as well as Fourier series, integrals, and transforms. Thoroughly updated with novel applications, such as Poe's pendulum and Kepler's problem in astronomy, this third edition is updated to include the latest version of Maples, which is integrated throughout the text. New topical coverage includes novel applications, such as Poe's pendulum and Kepler's problem in astronomy"--
"This Third Edition provides a solid introduction to partial differential equations, particularly methods of solution based on characteristics, separation of variables, as well as Fourier series, integrals, and transforms"--
Edition Statements
- Publication Date:2014.
- Edition:Third edition
Publication Statements
- Publisher(s):Wiley
- Place of Publication:Hoboken
- Language:eng
- Publication Date:2014.
The Physical Object
- Description:ix, 438 pages : : illustrations ; : 25 cm.
Edition Identifiers
- ISBN:9781118629949, 1118629949
- oclc:ocn856879286
- LC Classification:QA377
- Dewey Decimal:515/.353
Table of Contents
First ideas -- Solutions of the heat equation -- Solutions of the wave equation -- Dirichlet and Neumann problems -- Fourier integral methods of solution -- Solutions using eigenfunction expansions -- Integral transform methods of solution -- First-order equations -- End materials.
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