Richard Fitzpatrick

January 7, 2013
by CRC Press

Textbook
- 295 Pages
- 87 B/W Illustrations

ISBN 9781466566088 - CAT# K16133

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- Guides students through the subject of oscillations and waves in physical systems using a unified approach
- Provides complete coverage of advanced topics in waves, such as electromagnetic wave propagation through the ionosphere
- Offers examples from mechanical systems, elastic solids, electronic circuits, optical systems, and other areas
- Includes numerous end-of-chapter exercises to test understanding

*Solutions manual and figure slides available upon qualifying course adoption*

Bridging lower-division physics survey courses with upper-division physics courses, **Oscillations and Waves: An Introduction** develops a unified mathematical theory of oscillations and waves in physical systems. Emphasizing physics over mathematics, the author includes many examples from discrete mechanical, optical, and quantum mechanical systems; continuous gases, fluids, and elastic solids; electronic circuits; and electromagnetic waves.

Assuming familiarity with the laws of physics and college-level mathematics, the book focuses on oscillations and waves whose governing differential equations are linear. The author covers aspects of optics that crucially depend on the wave-like nature of light, such as wave optics. He also introduces the conventional complex representation of oscillations and waves later in the text during the discussion of quantum mechanical waves. This helps students thoroughly understand how to represent oscillations and waves in terms of regular trigonometric functions before using the more convenient, but much more abstract, complex representation.

Based on the author’s longstanding course at the University of Texas at Austin, this classroom-tested text helps students acquire a sound physical understanding of wave phenomena. It eases students’ difficult transition between lower-division courses that mostly encompass algebraic equations and upper-division courses that rely on differential equations.

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