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Acoustics of Layered Media I : Plane and Quasi-Plane Waves /

The theory of the propagation of plane sound waves in layered structures is presented systematically in this book. The layered structures may be man-made, for example ultrasonic filters, lenses, and surface-wave delay lines, or natural media such as the ocean and the atmosphere with their marked hor...

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Detalles Bibliográficos
Clasificación:Libro Electrónico
Autor principal: Brekhovskikh, Leonid M.
Otros Autores: Godin, Oleg A.
Formato: Electrónico eBook
Idioma:Inglés
Publicado: Berlin, Heidelberg : Springer Berlin Heidelberg, 1990.
Colección:Springer series on wave phenomena ; 5.
Temas:
Acceso en línea:Texto completo

MARC

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100 1 |a Brekhovskikh, Leonid M. 
245 1 0 |a Acoustics of Layered Media I :  |b Plane and Quasi-Plane Waves /  |c by Leonid M. Brekhovskikh, Oleg A. Godin. 
260 |a Berlin, Heidelberg :  |b Springer Berlin Heidelberg,  |c 1990. 
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490 1 |a Springer Series on Wave Phenomena,  |x 0931-7252 ;  |v 5 
520 |a The theory of the propagation of plane sound waves in layered structures is presented systematically in this book. The layered structures may be man-made, for example ultrasonic filters, lenses, and surface-wave delay lines, or natural media such as the ocean and the atmosphere with their marked horizontal stratification. A related problem is the propagation of elastic (seismic) waves in the earth's crust. The book retains many features and the general structure of the classic work "Waves in Layered Media" by L.M. Brekhovskikh, but also includes much new material that has not previously been treated in a monograph. Great attention is paid throughout to the physical interpretation of the results obtained. Although the subject of the book is acoustic waves, many of the interesting phenomena can be directly generalized to electromagnetic waves. 
505 0 |a 1. Basic Equations for Wave Processes in Fluids and Solids -- 1.1 Sound in Layered Fluids -- 1.2 Harmonic Waves -- 1.3 Elastic Waves in Isotropic Solids -- 2. Plane Waves in Discretely Layered Fluids -- 2.1 Inhomogeneous Plane Waves. Energy of Sound Waves -- 2.2 Reflection at the Interface of Two Homogeneous Media -- 2.3 Locally Reacting Surfaces -- 2.4 Reflection from a Plane Layer -- 2.5 Reflection and Transmission Coefficients for an Arbitrary Number of Layers -- 2.6 Moving Layers. Impedance of Harmonic Waves in Moving Media -- 3. Monochromatic Plane-Wave Reflection from Continuously Layered Media -- 3.1 General Relations -- 3.2 Solvable Profiles k(z) from the Confluent Hypergeometric Equation -- 3.3 Solvable Profiles Obtained from the Hypergeometric Equation -- 3.4 Plane-Wave Reflection from an Epstein Layer -- 3.5 Reflection of a Plane Wave from a Half-Space with a Linear Law for the Squared Refraction Index -- 3.6 Other Cases with Exact Solutions for Normal Incidence -- 3.7 Exact Solutions for Media with Continuous Stratification of Sound Velocity, Density, and Flow Velocity -- 4. Plane-Wave Reflection from the Boundaries of Solids -- 4.1 Plane Waves in Elastic Half-Spaces with a Free Boundary -- 4.2 Reflection from Solid-Solid and Solid-Fluid Interfaces -- 4.3 Reflection from a System of Solid Layers -- 4.4 Surface and "Leaky" Waves -- 5. Reflection of Sound Pulses -- 5.1 General Relations. Law of Conservation of Integrated Pulse -- 5.2 Change of Pulse Shape upon Total Internal Reflection from a Boundary Between Two Homogeneous Media -- 5.3 Total Reflection of a Pulse in Continuously Layered Media -- 6. Universal Properties of the Plane-Wave Reflection and Transmission Coefficients -- 6.1 Symmetry with Respect to Reversion of the Wave Path -- 6.2 Analytic Properties -- 6.3 Nonreflecting Layers -- 7. Acoustic Waves in Absorbing Anisotropic Media -- 7.1 Absorption of Sound -- 7.2 Anisotropic Elastic Media. Gulyaev-Bluestein Waves -- 7.3 Elastic Properties of Finely Layered Media -- 8. Geometrical Acoustics. WKB Approximation -- 8.1 The WKB Approximation and Its Range of Validity -- 8.2 Physical Meaning of the Approximate Solutions -- 8.3 Another Approach to the Ray Acoustics Approximation -- 9. The Sound Field in the Case of Turning Horizons and Resonance Interaction with a Flow -- 9.1 Reference Equation Method -- 9.2 Sound Field in the Vicinity of a Turning Point -- 9.3 Reflection from a "Potential Barrier" -- 9.4 Amplification of Sound in an Inhomogeneous Flow -- 10. Sound Reflection from a Medium with Arbitrarily Varying Parameters -- 10.1 Differential Equations for Reflection Coefficient and Impedance of a Sound Wave -- 10.2 Reflection from a Thin Inhomogeneous Layer -- 10.3 Method of Successive Approximations for Weakly Reflecting Layers -- 10.4 Reflection at Interfaces in Continuously Layered Media -- References. 
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