Ultrasonic Nondestructive Testing of Materials
Wysyłka: Niedostępna
Sugerowana cena detaliczna 570,15 PLN
Nasza cena: 542,79 PLN
Oszczędzasz 4%
Dodaj do Schowka
Zaloguj się
Przypomnij hasło
×
×
Darmowa dostawa
Oferujemy szeroki asortyment - ponad 120 tys. produktów
Dysponujemy solidną wiedzą - działamy już 11 lat
Dbamy o wybór najcenniejszych tytułów
Opis: Ultrasonic Nondestructive Testing of Materials - Klaus Mayer, Rene Marklein, Karl-Jorg Langenberg

Ultrasonic Nondestructive Testing of Materials: Theoretical Foundations explores the mathematical foundations and emerging applications of this testing process, which is based on elastic wave propagation in isotropic and anisotropic solids. In covering ultrasonic nondestructive testing methods, the book emphasizes the engineering point of view, yet it relies on the physics and mathematics aspects involved in elastic wave propagation theory. As a result, this resource becomes a missing link in the literature by combining coverage of the theoretical aspects of testing and providing intuitive assessments of numerous standard problems to illustrate fundamental assertions. Content includes a brief description of the theory of acoustic and electromagnetic fields to underline the similarities and differences as compared to elastodynamics. It also covers vector algebra and analysis, elastic plane and Rayleigh surface waves, and ultrasonic beams, as well as transducer radiation, inverse scattering, and ultrasonic nondestructive imaging. Includes numerical computations to explain wave propagation phenomena and compare results of analytical formulations Although ultrasonic nondestructive testing can often be roughly understood in terms of plane waves and beams, this book addresses the key issues of transducer radiation and defect scattering and imaging, respectively. The authors physically formulate point source synthesis, and, in mathematical terms, they use representation integrals with Green functions, always including intuitive interpretations with mathematical evaluations. Replacing cumbersome index notation with a coordinate-free version, this reference offers step-by-step documentation of relevant tensorial elastodynamic cases involving isotropic and anisotropic materials. It provides all necessary mathematical tools readers require to understand the mathematical and physical basis for ultrasonic nondestructive testing. "... absolutely a must for every scientist who would like to further evaluate theoretically ultrasonic NDT. The studies described by Langenberg et al. have very strongly enhanced the interpretation of propagation of elastic waves also in anisotropic and inhomogeneous media we have in practice, for instance, in welds of austenitic stainless steels or dissimilar metal (Ni-alloys) welds in the nuclear and chemical industries." -- Gerd Dobmann, Fraunhofer-IZFP, Saarbrucken, GermanyContents Introduction Contents Flow Chart Mathematical Foundations Scalar, Vector and Tensor Fields Vektor and Tensor Analysis Time and Spatial Spectral Analysis with Fourier Transforms Delta Function Governing Equations of Elastodynamics Newton-Cauchy Equation of Motion and Deformation Rate Equation in the Time and Frequency Domain Physical Foundations Transition and Boundary Conditions Constitutive Equations; Governing Equations; Elastodynamic Energy Conservation Materialgleichungen Linear Non-Dissipative Materials: Cauchy-Hooke Law Elastodynamic Energy Conservation Theorem for Non-Dissipative Materials in the Time and Frequency Domain Linear Dissipative Materials Piezoelectricity and Magnetostriction Acoustics Governing Equations of Acoustics Transition and Boundary Conditions Wave Equations in the Time and Frequency Domain Solutions of the Homogeneous Acoustic Wave Equations in Homogeneous Materials: Plane Longitudinal Pressure Waves Acoustic Source Fields in Homogeneous Materials: Point Source Synthesis with Green Functions Hygens' Principle for Acoustic Scattered Fields in Homogeneous Materials Electromagnetism Maxwell Equations; Poynting Vector; Lorentz Force Transition and Boundary Conditions Constitutive Equations: Permittivity, Permeability; Dissipation: Susceptibility Kernels, Conductivity Wave Equations in the Time and Frequency Domain Solutions of Homogeneous Electromagnetic Wave Equations in Homogeneous Isotropic Materials: Plane Transverse Electromagnetic Waves Electromagnetic Source Fields in Homogeneous Isotropic Materials; Tensor Electromagnetic Green Functions Electromagnetic Scattered Fields; Electromagnetic Formulation of Huygens' Principle Two-Dimensional Electromagnetism: TM- and TE-Decoupling Vector Wave Equations Wave Equations for Anisotropic and Isotropic Non-Dissipative Materials Helmholtz Decomposition for Homogeneous Isotropic Materials: Pressure and Shear Waves Decoupling of Scalar SH-Waves for Inhomogeneous Isotropic Two-Dimensional Materials Frequency Domain Wave Equations for Non-Dissipative and Dissipative Materials Elastic Plane Waves in Homogeneous Materials Homogeneous Plane Waves in Isotropic Non-Dissipative Materials Inhomogeneous Plane Waves in Isotropic Non-Dissipative Materials Plane Waves in Anisotropic Non-Dissipative Materials Plane Waves in Isotropic Dissipative Materials Reflection, Transmission and Mode Conversion of Elastic Plane Waves at Planar Boundaries between Homogeneous Non-Dissipative Materials Stress-Free Planar Boundary of a Homogeneous Isotropic Non-Dissipative Elastic Half-Space Planar Boundary between Homogeneous Isotropic Non-Dissipative Elastic HalfSpaces Planar Boundary between a Homogeneous Isotropic Non-Dissipative and a Homogeneous Transversely Isotropic Non-Dissipative Half-Space and a Homogeneous Transversely Isotropic Non-Dissipative Half Space Rayleigh Surface Waves Planar Surfaces Slightly Curved Surfaces Plane Wave Spatial Spectrum Acoustic Plane Wave Spatial Spectrum Elastic Plane Wave Spatial Spectrum Ultrasonic Beams and Wave Packets Gaussian Beams as Paraxial Approximation of a Spatial Plane Wave Spectrum Pulsed Beams as Exact Solutions of an Approximate Wave Equation Pulsed Beams as Approximate Solutions of Eikonal and Transport Equations Point Sources in Homogeneous Isotropic Infinite Space; Elastodynamic Source Fields Homogeneous Infinite Space Scalar Green Function Homogeneous Isotropic Infinite Space Green Tensors of Elastodynamics Two- and Three-Dimensional Elastodynamic Source Fields Elementary Spherical Waves and Plane Waves Force Density and Dilatation Rate Sources on Surfaces of Homogeneous Isotropic Half-Spaces; Radiation Fields of Piezoelectric Transducers Acoustic Half-Spaces with Soft or Rigid Surfaces Strip-Like Normal and Tangential Force Density Distributions on the StressFree Surface of an elastic Half-Space: Plane Wave Spectral DecomposItion of the Two-Dimensional Second Rank Green Tensor Force Densities on the Surface of a Stress-Free Half-Space Circular Normal Force Force Density Distribution on the Stress-Free Surface of an Elastic Half-Space: Point Source Characteristic Radiation Fields of Piezoelectric Transducers Scatterers in Homogeneous Isotropic Non-Dissipative Infinite Spaces Huygens' Principle Integral Equations for Secondary Surface Deformation Sources on Scatterers with Stress-Free Surfaces: Displacement Field Integral Equation and Stress Field Integral Equation Integral Equations for the Equivalent Sources of Penetrable Scatterers Scattering Tensor; Far-Fields Inverse Scattering: US-NDT Imaging SAFT: Synthetic Aperture Focusing Technique FT-SAFT: Fourier Transform Synthetic Aperture Focusing Technique


Szczegóły: Ultrasonic Nondestructive Testing of Materials - Klaus Mayer, Rene Marklein, Karl-Jorg Langenberg

Tytuł: Ultrasonic Nondestructive Testing of Materials
Autor: Klaus Mayer, Rene Marklein, Karl-Jorg Langenberg
Producent: CRC Press Inc.
ISBN: 9781439855881
Rok produkcji: 2012
Ilość stron: 772
Oprawa: Twarda
Waga: 1.2 kg


Recenzje: Ultrasonic Nondestructive Testing of Materials - Klaus Mayer, Rene Marklein, Karl-Jorg Langenberg
Zaloguj się
Przypomnij hasło
×
×

Ultrasonic Nondestructive Testing of Materials

, ,

Ultrasonic Nondestructive Testing of Materials: Theoretical Foundations explores the mathematical foundations and emerging applications of this testing process, which is based on elastic wave propagation in isotropic and anisotropic solids. In covering ultrasonic nondestructive testing methods, the book emphasizes the engineering point of view, yet it relies on the physics and mathematics aspects involved in elastic wave propagation theory. As a result, this resource becomes a missing link in the literature by combining coverage of the theoretical aspects of testing and providing intuitive assessments of numerous standard problems to illustrate fundamental assertions. Content includes a brief description of the theory of acoustic and electromagnetic fields to underline the similarities and differences as compared to elastodynamics. It also covers vector algebra and analysis, elastic plane and Rayleigh surface waves, and ultrasonic beams, as well as transducer radiation, inverse scattering, and ultrasonic nondestructive imaging. Includes numerical computations to explain wave propagation phenomena and compare results of analytical formulations Although ultrasonic nondestructive testing can often be roughly understood in terms of plane waves and beams, this book addresses the key issues of transducer radiation and defect scattering and imaging, respectively. The authors physically formulate point source synthesis, and, in mathematical terms, they use representation integrals with Green functions, always including intuitive interpretations with mathematical evaluations. Replacing cumbersome index notation with a coordinate-free version, this reference offers step-by-step documentation of relevant tensorial elastodynamic cases involving isotropic and anisotropic materials. It provides all necessary mathematical tools readers require to understand the mathematical and physical basis for ultrasonic nondestructive testing. "... absolutely a must for every scientist who would like to further evaluate theoretically ultrasonic NDT. The studies described by Langenberg et al. have very strongly enhanced the interpretation of propagation of elastic waves also in anisotropic and inhomogeneous media we have in practice, for instance, in welds of austenitic stainless steels or dissimilar metal (Ni-alloys) welds in the nuclear and chemical industries." -- Gerd Dobmann, Fraunhofer-IZFP, Saarbrucken, GermanyContents Introduction Contents Flow Chart Mathematical Foundations Scalar, Vector and Tensor Fields Vektor and Tensor Analysis Time and Spatial Spectral Analysis with Fourier Transforms Delta Function Governing Equations of Elastodynamics Newton-Cauchy Equation of Motion and Deformation Rate Equation in the Time and Frequency Domain Physical Foundations Transition and Boundary Conditions Constitutive Equations; Governing Equations; Elastodynamic Energy Conservation Materialgleichungen Linear Non-Dissipative Materials: Cauchy-Hooke Law Elastodynamic Energy Conservation Theorem for Non-Dissipative Materials in the Time and Frequency Domain Linear Dissipative Materials Piezoelectricity and Magnetostriction Acoustics Governing Equations of Acoustics Transition and Boundary Conditions Wave Equations in the Time and Frequency Domain Solutions of the Homogeneous Acoustic Wave Equations in Homogeneous Materials: Plane Longitudinal Pressure Waves Acoustic Source Fields in Homogeneous Materials: Point Source Synthesis with Green Functions Hygens' Principle for Acoustic Scattered Fields in Homogeneous Materials Electromagnetism Maxwell Equations; Poynting Vector; Lorentz Force Transition and Boundary Conditions Constitutive Equations: Permittivity, Permeability; Dissipation: Susceptibility Kernels, Conductivity Wave Equations in the Time and Frequency Domain Solutions of Homogeneous Electromagnetic Wave Equations in Homogeneous Isotropic Materials: Plane Transverse Electromagnetic Waves Electromagnetic Source Fields in Homogeneous Isotropic Materials; Tensor Electromagnetic Green Functions Electromagnetic Scattered Fields; Electromagnetic Formulation of Huygens' Principle Two-Dimensional Electromagnetism: TM- and TE-Decoupling Vector Wave Equations Wave Equations for Anisotropic and Isotropic Non-Dissipative Materials Helmholtz Decomposition for Homogeneous Isotropic Materials: Pressure and Shear Waves Decoupling of Scalar SH-Waves for Inhomogeneous Isotropic Two-Dimensional Materials Frequency Domain Wave Equations for Non-Dissipative and Dissipative Materials Elastic Plane Waves in Homogeneous Materials Homogeneous Plane Waves in Isotropic Non-Dissipative Materials Inhomogeneous Plane Waves in Isotropic Non-Dissipative Materials Plane Waves in Anisotropic Non-Dissipative Materials Plane Waves in Isotropic Dissipative Materials Reflection, Transmission and Mode Conversion of Elastic Plane Waves at Planar Boundaries between Homogeneous Non-Dissipative Materials Stress-Free Planar Boundary of a Homogeneous Isotropic Non-Dissipative Elastic Half-Space Planar Boundary between Homogeneous Isotropic Non-Dissipative Elastic HalfSpaces Planar Boundary between a Homogeneous Isotropic Non-Dissipative and a Homogeneous Transversely Isotropic Non-Dissipative Half-Space and a Homogeneous Transversely Isotropic Non-Dissipative Half Space Rayleigh Surface Waves Planar Surfaces Slightly Curved Surfaces Plane Wave Spatial Spectrum Acoustic Plane Wave Spatial Spectrum Elastic Plane Wave Spatial Spectrum Ultrasonic Beams and Wave Packets Gaussian Beams as Paraxial Approximation of a Spatial Plane Wave Spectrum Pulsed Beams as Exact Solutions of an Approximate Wave Equation Pulsed Beams as Approximate Solutions of Eikonal and Transport Equations Point Sources in Homogeneous Isotropic Infinite Space; Elastodynamic Source Fields Homogeneous Infinite Space Scalar Green Function Homogeneous Isotropic Infinite Space Green Tensors of Elastodynamics Two- and Three-Dimensional Elastodynamic Source Fields Elementary Spherical Waves and Plane Waves Force Density and Dilatation Rate Sources on Surfaces of Homogeneous Isotropic Half-Spaces; Radiation Fields of Piezoelectric Transducers Acoustic Half-Spaces with Soft or Rigid Surfaces Strip-Like Normal and Tangential Force Density Distributions on the StressFree Surface of an elastic Half-Space: Plane Wave Spectral DecomposItion of the Two-Dimensional Second Rank Green Tensor Force Densities on the Surface of a Stress-Free Half-Space Circular Normal Force Force Density Distribution on the Stress-Free Surface of an Elastic Half-Space: Point Source Characteristic Radiation Fields of Piezoelectric Transducers Scatterers in Homogeneous Isotropic Non-Dissipative Infinite Spaces Huygens' Principle Integral Equations for Secondary Surface Deformation Sources on Scatterers with Stress-Free Surfaces: Displacement Field Integral Equation and Stress Field Integral Equation Integral Equations for the Equivalent Sources of Penetrable Scatterers Scattering Tensor; Far-Fields Inverse Scattering: US-NDT Imaging SAFT: Synthetic Aperture Focusing Technique FT-SAFT: Fourier Transform Synthetic Aperture Focusing Technique

Powiadom o dostępności
Podaj swój e-mail a zostaniesz poinformowany jak tylko pozycja będzie dostępna.
×
Cena 570,15 PLN
Nasza cena 542,79 PLN
Oszczędzasz 4%
Wysyłka: Niedostępna
Dodaj do Schowka
Zaloguj się
Przypomnij hasło
×
×

Darmowa dostawa

Szczegóły: Ultrasonic Nondestructive Testing of Materials - Klaus Mayer, Rene Marklein, Karl-Jorg Langenberg

Tytuł: Ultrasonic Nondestructive Testing of Materials
Autor: Klaus Mayer, Rene Marklein, Karl-Jorg Langenberg
Producent: CRC Press Inc.
ISBN: 9781439855881
Rok produkcji: 2012
Ilość stron: 772
Oprawa: Twarda
Waga: 1.2 kg


Recenzje: Ultrasonic Nondestructive Testing of Materials - Klaus Mayer, Rene Marklein, Karl-Jorg Langenberg

Zaloguj się
Przypomnij hasło
×
×

Klienci, którzy kupili oglądany produkt kupili także:


Zaloguj się
Przypomnij hasło
×
×
Dodane do koszyka
×