Handbook of radiation and scattering of waves : acoustic waves in fluids, elastic waves in solids, electromagnetic waves /
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| Author / Creator: | Hoop, Adrianus T. de. |
|---|---|
| Imprint: | London ; San Diego : Academic Press, c1995. |
| Description: | xxx, 1085 p. : ill. ; 25 cm. |
| Language: | English |
| Subject: | |
| Format: | Print Book |
| URL for this record: | http://pi.lib.uchicago.edu/1001/cat/bib/2503272 |
Table of Contents:
- Part I. Radiation and Scattering of Acoustic Waves in Fluids: Basic Equations of the Theory of Acoustic Waves in Fluids
- The Principle of Superposition and Its Application to Acoustic Wave Fields in Configurations with Geometrical Symmetry
- The Acoustic Wave Equations, Constitutive Relations, and Boundary Conditions in the Time Laplace-Transform Domain (Complex Frequency Domain). Acoustic Radiation from Sources in an Unbounded, Homogeneous, Isotropic Fluid
- Plane AcousticWaves in Homogenous Fluids
- Acoustic Reciprocity Theorems and Their Applications
- Plane Wave Scattering by an Object in an Unbounded, Homogeneous, Isotropic, Lossless Embedding
- Part II. Radiation and Scattering of Elastic Waves in Solids: Basic Equations of the Theory of Elastic Waves in Solids
- The Principle of Superposition and Its Application to Elastic Wave Fields in Configurations with Geometrical Symmetry
- The Elastic Wave Equations, Constitutive Relations, and Boundary Conditions in the Time Laplace-Transform Domain (Complex Frequency Domain). Elastodynamic Radiation from Sources in an Unbounded, Homogeneous, Isotropic Solid
- Plane Elastic Waves in Homogeneous Solids
- Elastodynamic Reciprocity Theorems and Their Applications
- Plane Wave Scattering by an Object in an Unbounded, Homogeneous, Isotropic, Lossless Embedding
- Part III. Radiation and Scattering of Electromagnetic Waves: The Electromagnetic Field Equations
- The Electromagnetic Constitutive Relations
- The Electromagnetic Boundary Conditions
- Exchange of Energy in the Electromagnetic Field
- Vector Potentials, Point-Source Solutions, and Greens Function in the Theory of Electromagnetic Radiation from Sources
- The Principle of Superposition and Its Application to ElectromagneticFields in Configurations with Geometrical Symmetry
- The Electromagnetic Field Equations, Constitutive Relations, and Boundary Conditions in the Time Laplace-Transform Domain (Complex Frequency Domain)
- Complex Frequency-Domain Vector Potentials, Point-Source Solutions, and Greens Functions in the Theory of Electromagnetic Radiation from Sources
- Electromagnetic Radiation from Sources in an Unbounded, Homogeneous, Isotropic Medium
- Plane Electromagnetic Waves in Homogeneous Media
- Electromagnetic Reciprocity Theorems and Their Applications
- Plane Wave Scattering by an Object in an Unbounded, Homogeneous, Isotropic, Lossless Embedding
- Interference and Shielding of Electromagnetic Systems Accessible via Low-Frequency Terminations
- Electromagnetic Compatibility (EMC)
- Appendix A. Cartesian Tensors and Their Properties
- Appendix B. Integral-Transformation Methods
- Index
- Part I. Radiation and Scattering of Acoustic Waves in Fluids: Introduction: Exercises
- References
- Basic Equations of the Theory of Acoustic Waves in Fluids: Number Density, Drift Velocity, Volume Density of Mass, and Mass Flow Density of a Collection of Moving Particles
- Conservation of the Number of Particles and Its Consequences
- The Equation of Motion
- The Deformation Rate Equation
- The Constitutive Relations
- The Boundary Conditions
- Low-Velocity Linearisation: The Equations of Linear Acoustics
- Exchange of Acoustic Energy
- The Frictional-Force/Bulk-Viscosity Acoustic Loss Mechanism
- Acoustic Scalar and Vector Potentials in the Theory of Radiation from Sources
- Point-Source Solutions
- Greens Functions
- SI Units of Acoustic Wave Quantities
- The Principle of Superposition and Its Application to Acoustic Wave Fields in Configurations with Geometrical Symmetry: The Principle of Superposition
- Symmetry with Respect to a Plane
- Symmetry with Respect to a Line
- Symmetry with Respectto a Point
- The Acoustic Wave Equations, Constitutive Relations, and Boundary Conditions in the Time Laplace-Transform Domain (Complex Frequency Domain): The Complex Frequency-Domain Acoustic Wave Equations
- The Complex Frequency-Domain ConstitutiveRelations
- The Kramers-Kronig Causality Relations for a Fluid with Relaxation
- The
