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Acoustics-A Textbook for Engineers and Physicists: Volume I: Fundamentals

ISBN-13: 9783319860169 / Angielski / Miękka / 2018 / 576 str.

Jerry H. Ginsberg
Acoustics-A Textbook for Engineers and Physicists: Volume I: Fundamentals Ginsberg, Jerry H. 9783319860169 Springer - książkaWidoczna okładka, to zdjęcie poglądowe, a rzeczywista szata graficzna może różnić się od prezentowanej.

Acoustics-A Textbook for Engineers and Physicists: Volume I: Fundamentals

ISBN-13: 9783319860169 / Angielski / Miękka / 2018 / 576 str.

Jerry H. Ginsberg
cena 342,95
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Kategorie:
Technologie
Kategorie BISAC:
Technology & Engineering > Acoustics & Sound
Science > Acoustics & Sound
Science > Earth Sciences - Oceanography
Wydawca:
Springer
Język:
Angielski
ISBN-13:
9783319860169
Rok wydania:
2018
Wydanie:
Softcover Repri
Ilość stron:
576
Waga:
0.88 kg
Wymiary:
23.55 x 16.31 x 3.12
Oprawa:
Miękka
Wolumenów:
01
Dodatkowe informacje:
Wydanie ilustrowane

" Jerry H. Ginsberg offers what will surely become a quintessential 'graduate-level' acoustical text. ... There is something for everyone in Acoustics: A Textbook for Engineers and Physicists whether they are in architectural acoustics, underwater acoustics, psychological and physiological acoustics, or electroacoustics. Ginsberg has created the "ultimate" graduate-level textbook in acoustics." (Brandon Cudequest, Journal of the Audio Engineering Society, Vol. 66 (3), March, 2018)

List of Examples

Preface

1 Descriptions of Sound
1.1 Harmonic Signals
1.1.1 Basic Properties
1.1.2 Vectorial Representation
1.1.3 Complex Exponential Representation
1.1.4 Operations Using Complex Exponentials
1.2 Averages
1.3 Metrics of Sound
1.3.1 Sound Pressure Level
1.3.2 Human Factors
1.3.3 Frequency Bands
1.4 Transfer Between Time and Frequency Domains
1.4.1 Fourier Series
1.4.2 Discrete Fourier Transforms
1.4.3 Nyquist Sampling Criterion
1.4.4 Fast Fourier Transforms
1.4.5 Evaluation of Time Responses
1.5 Spectral Density
1.5.1 Definition
1.5.2 Noise Models
1.6 Homework Exercises

2 Plane Waves: Time Domain Solutions
2.1 Continuum Equations in One Dimension
2.1.1 Conservation of Mass2.1.2 Momentum Equation
2.2 Linearization and the One-Dimensional Wave Equation
2.3 Equation of State and the Speed of Sound
2.4 The d’Alembert Solution
2.4.1 Derivation
2.4.2 Interpretation
2.4.3 Harmonic Waves
2.5 The Method of Wave Images
2.5.1 Initial Value Problem in an Infinite Domain
2.5.2 Plane Waves in a Semi-Infinite Domain
2.5.3 Plane Waves in a Finite Waveguide
2.6 Analogous vibratory systems
2.6.1 Stretched cable
2.6.2 Extensional waves in an elastic bar
2.7 Closure
2.8 Homework Exercises

3 Plane Waves: Frequency Domain Solutions
3.1 General Solution
3.2 Waveguides With Boundaries
3.2.1 Impedance and Reflection Coefficients
3.2.2 Evaluation of the Signal
3.2.3 Modal Properties and Resonances
3.2.4 Impedance Tubes
3.3 Effects of Dissipation3.3.1 Viscosity
3.3.2 Thermal Transport
3.3.3 Molecular Relaxation
3.3.4 Absorption in the Atmosphere and Ocean
3.3.5 Wall Friction
3.4 Acoustical Transmission Lines
3.4.1 Junction Conditions
3.4.2 Time Domain
3.4.3 Frequency Domain Formulation for Long Segments
3.5 Closure
3.6 Homework Exercises

4 Principles and Equations for Multidimensional Phenomena
4.1 Fundamental Equations for an Ideal Gas
4.1.1 Continuity Equation
4.1.2 Momentum Equation
4.2 Linearization
4.3 Plane Waves in Three Dimensions
4.3.1 Simple Plane Wave in the Time Domain
4.3.2 Trace Velocity
4.3.3 Simple Plane Wave in the Frequency Domain
4.4 Velocity Potential
4.5 Energy Concepts and Principles
4.5.1 Energy and Power
4.5.2 Linearization
4.5.3 Power Sources
4.6 Closure<4.7 Homework Exercises

5 Interface Phenomena for Planar Waves
5.1 Radiation Due to Surface Waves
5.1.1 Basic Analysis
5.1.2 Interpretation
<5.2 Reflection from a Surface Having a Local Impedance
5.2.1 Reflection from a Time Domain Perspective
5.2.2 Reflection from a Frequency Domain Perspective
5.3 Transmission and Reflection at an Interface Between Fluids
5.3.1 Time Domain Analysis
5.3.2 Frequency Domain Analysis
5.4 Propagation Through Layered Media
5.4.1 Basic Analysis of Three Fluids
5.4.2 Multiple Layers
5.5 Solid Barriers
5.5.1 General Analysis
5.5.2 Specific Barrier Models
5.6 Homework Exercises

6 Spherical Waves and Point Sources
6.1 Spherical Coordinates
6.2 Radially Vibrating Sphere-Time Domain Analysis
6.2.1 General Solution
6.2.2 Radiation from a Uniformly Vibrating Sphere
6.2.3 Acoustic Field in a Spherical Cavity
6.3 Radially Vibrating Sphere-Frequency Domain Analysis
6.3.1 General Solution
6.3.2 Radiation from a Radially Vibrating Sphere
6.3.3 Standing Waves in a Spherical Cavity
6.4 Point Sources
6.4.1 Single Source
6.4.2 Green’s Function
6.4.3 Point Source Arrays
6.4.4 Method of Images
6.5 Dipoles, Quadrupoles, and Multipoles
6.5.1 The Dipole Field
6.5.2 Radiation from a Translating Rigid Sphere
6.5.3 The Quadrupole Field
6.5.4 Multipole Expansion
6.6 Doppler Effect
6.6.1 Introduction
6.6.2 Moving Fluid
6.6.3 Subsonic Point Source
6.6.4 Supersonic Point Source
6.7 Homework Exercises

Appendix : Fourier Transforms
A.1 Derivation
A.2 Evaluation TechniquesA.2.1 Transform Pairs
A.2.2 Fast Fourier Transforms

Index

Jerry H. Ginsberg’s technical education began at the Bronx High School of Science, from which he graduated in 1961. This was followed by a B.S.C.E. degree in 1965 from the Cooper Union, and an E.Sc.D. degree in engineering mechanics from Columbia University in 1970, where he held Guggenheim and NASA Fellowships. From 1969 to 1973 he was an Assistant Professor in the School of Aeronautics, Astronautics, and Engineering Science at Purdue University. He then transferred to Purdue's School of Mechanical Engineering, where he was promoted to Associate Professor in 1974. In the 1975-1976 academic year, he was a Fulbright-Hayes Advanced Research Fellow at the École Nationale Supérieure d'Électricité et de Mécanique in Nancy, France. He came to Georgia Tech in 1980 as a Professor in the School of Mechanical Engineering, which awarded him the George W. Woodruff Chair in 1989. He retired in June 2008. His prior publications include five textbooks in statics, dynamics, and vibrations, most in several editions, as well as more than one hundred twenty refereed papers covering these subjects. Dr. Ginsberg became a Fellow of the Acoustical Society of America in 1987, and a Fellow of the American Society of Mechanical Engineers in 1989. The awards and recognitions he has received include Georgia Tech Professor of the Year (1994), ASEE Archie Higdon Distinguished Educator in Mechanics (1998), ASA Trent-Crede Medal (2005), ASME Per Bruel Gold Medal in Noise Control and Acoustics (2007), and the ASA Rossing Prize in Acoustics Education (2010). In addition to his technical activities, he is an exceptional photographer. 

This graduate and advanced undergraduate textbook systematically addresses all core topics in physical and engineering acoustics. Written by a well-known textbook author with 39 years of experience performing research, teaching, and mentoring in the field, it is specially designed to provide maximum support for learning. Presentation begins from a foundation that does not assume prior study of acoustics and advanced mathematics. Derivations are rigorous, thoroughly explained, and often innovative. Important concepts are discussed for their physical implications and their implementation. Many of the examples are mini case studies that address systems students will find to be interesting and motivating for continued study. Step-by-step explanations accompany example solutions. They address both the significance of the example and the strategy for approaching it. Wherever techniques arise that might be unfamiliar to the reader, they are explained in full. Volume I contains 186 homework exercises, accompanied by a detailed solutions manual for instructors. This text, along with its companion, Volume II: Applications, provides a knowledge base that will enable the reader to begin undertaking research and to work in core areas of acoustics.

  • Provides broad and comprehensive treatment of the basic principles and phenomena encountered in physical and engineering acoustics
  • Approaches derivations and examples in a logical, lucid, and rigorous manner, with special attention given to the reasons behind the formulation, and detailed explanation of operations that might be unfamiliar to the student
  • Contains 64 innovative examples, some based on real-world systems, which highlight the connection between physical phenomena and derived principles
  • Embeds coverage of numerical methods into the examples, including discussion of algorithms and associated macrocode, with Matlab code available online



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