Cover image for Acoustical Imaging : Techniques and Applications for Engineers.
Acoustical Imaging : Techniques and Applications for Engineers.
Title:
Acoustical Imaging : Techniques and Applications for Engineers.
Author:
Gan, Woon Siong.
ISBN:
9781119941071
Personal Author:
Edition:
1st ed.
Physical Description:
1 online resource (437 pages)
Contents:
ACOUSTICAL IMAGING -- Contents -- About the Author -- Foreword -- 1 Introduction -- References -- 2 Physics of Acoustics and Acoustical Imaging -- 2.1 Introduction -- 2.2 Sound Propagation in Solids -- 2.2.1 Derivation of Linear Wave Equation of Motion and its Solutions -- 2.2.2 Symmetries in Linear Acoustic Wave Equations and the New Stress Field Equation -- 2.3 Use of Gauge Potential Theory to Solve Acoustic Wave Equations -- 2.4 Propagation of Finite Wave Amplitude Sound Wave in Solids -- 2.4.1 Higher-Order Elasticity Theory -- 2.4.2 Nonlinear Effects -- 2.4.3 Derivation of the Nonlinear Acoustic Equation of Motion -- 2.4.4 Solutions of the Higher-Order Acoustics Equations of Motion -- 2.5 Nonlinear Effects Due to Energy Absorption -- 2.5.1 Energy Absorption Due to Thermal Conductivity -- 2.5.2 Energy Absorption Due to Dislocation -- 2.6 Gauge Theory Formulation of Sound Propagation in Solids -- 2.6.1 Introduction of a Covariant Derivative in the Infinitesimal Amplitude Sound Wave Equation -- 2.6.2 Introduction of Covariant Derivative to the Large Amplitude Sound Wave Equation -- References -- 3 Signal Processing -- 3.1 Mathematical Tools in Signal Processing and Image Processing -- 3.1.1 Matrix Theory -- 3.1.2 Some Properties of Matrices -- 3.1.3 Fourier Transformation -- 3.1.4 The Z-Transform -- 3.2 Image Enhancement -- 3.2.1 Spatial Low-Pass, High-Pass and Band-Pass Filtering -- 3.2.2 Magnification and Interpolation (Zooming) -- 3.2.3 Replication -- 3.2.4 Linear Interpolation -- 3.2.5 Transform Operation -- 3.3 Image Sampling and Quantization -- 3.3.1 Sampling versus Replication -- 3.3.2 Reconstruction of the Image from its Samples -- 3.3.3 Nyquist Rate -- 3.3.4 Sampling Theorem -- 3.3.5 Examples of Application of Two-Dimensional Sampling Theory -- 3.3.6 Sampling Theorem for Radom Fields.

3.3.7 Practical Limitation in Sampling and Reconstruction -- 3.3.8 Image Quantization -- 3.4 Stochastic Modelling of Images -- 3.4.1 Autoregressive Models -- 3.4.2 Properties of AR Models -- 3.4.3 Moving Average Model -- 3.5 Beamforming -- 3.5.1 Principles of Beamforming -- 3.5.2 Sonar Beamforming Requirements -- 3.6 Finite-Element Method -- 3.6.1 Introduction -- 3.6.2 Applications -- 3.7 Boundary Element Method -- 3.7.1 Comparison to Other Methods -- References -- 4 Common Methodologies of Acoustical Imaging -- 4.1 Introduction -- 4.2 Tomography -- 4.2.1 The Born Approximation -- 4.2.2 The Rytov Approximation -- 4.2.3 The Fourier Diffraction Theorem -- 4.2.4 Reconstruction and Backpropagation Algorithm -- 4.3 Holography -- 4.3.1 Liquid Surface Method -- 4.4 Pulse-Echo and Transmission Modes -- 4.4.1 C-Scan Method -- 4.4.2 B-Scan Method -- 4.5 Acoustic Microscopy -- References -- 5 Time-Reversal Acoustics and Superresolution -- 5.1 Introduction -- 5.2 Theory of Time-Reversal Acoustics -- 5.2.1 Time-Reversal Acoustics and Superresolution -- 5.3 Application of TR to Medical Ultrasound Imaging -- 5.4 Application of Time-Reversal Acoustics to Ultrasonic Nondestructive Testing -- 5.4.1 Theory of Time-Reversal Acoustics for Liquid-Solid Interface -- 5.4.2 Experimental Implementation of the TRM for Nondestructive Testing Works -- 5.4.3 Incoherent Summation -- 5.4.4 Time Record of Signals Coming from a Speckle Noise Zone -- 5.4.5 The Iterative Technique -- 5.4.6 Iterative Process for a Zone Containing a Hard-Alpha -- 5.4.7 Iterative Process as a Pure Speckle Noise Zone -- 5.5 Application of TRA to Landmine or Buried Object Detection -- 5.5.1 Introduction -- 5.5.2 Theory -- 5.5.3 Experimental Procedure -- 5.5.4 Experimental Setup -- 5.5.5 Wiener Filter -- 5.5.6 Experimental Results -- 5.6 Application of Time-Reversal Acoustics to Underwater Acoustics.

References -- 6 Nonlinear Acoustical Imaging -- 6.1 Application of Chaos Theory to Acoustical Imaging -- 6.1.1 Nonlinear Problem Encountered in Diffraction Tomography -- 6.1.2 Definition and History of Chaos -- 6.1.3 Definition of Fractal -- 6.1.4 The Link between Chaos and Fractals -- 6.1.5 The Fractal Nature of Breast Cancer -- 6.1.6 Types of Fractals -- 6.1.7 Fractal Approximation -- 6.1.8 Diffusion Limited Aggregation -- 6.1.9 Growth Site Probability Distribution -- 6.1.10 Approximating the Scattered Field Using GSPD -- 6.1.11 Discrete Helmholtz Wave Equation -- 6.1.12 Kaczmarz Algorithm -- 6.1.13 Hounsfield Method -- 6.1.14 Applying GSPD into Kaczmarz Algorithm -- 6.1.15 Fractal Algorithm Using Frequency Domain Interpolation -- 6.1.16 Derivation of Fractal Algorithm's Final Equation Using Frequency Domain Interpolation -- 6.1.17 Simulation Results -- 6.1.18 Comparison between Born and Fractal Approximations -- 6.2 Nonclassical Nonlinear Acoustical Imaging -- 6.2.1 Introduction -- 6.2.2 Mechanisms of Harmonic Generation via CAN -- 6.2.3 Nonlinear Resonance Modes -- 6.2.4 Experimental Studies on Nonclassical CAN Spectra -- 6.2.5 CAN Application for Nonlinear Acoustical Imaging and NDE -- 6.2.6 Conclusion -- 6.3 Modulation Method of Nonlinear Acoustical Imaging -- 6.3.1 Introduction -- 6.3.2 Principles of Modulation Acoustic Method -- 6.3.3 The Modulation Mode Method of Crack Location -- 6.3.4 Experimental Procedure of the Modulation Method for NDT -- 6.3.5 Experimental Procedures for the Modulation Mode System -- 6.3.6 Conclusions -- 6.4 Harmonic Imaging -- References -- 7 High-Frequencies Acoustical Imaging -- 7.1 Introduction -- 7.2 Transducers -- 7.3 Electronic Circuitry -- 7.4 Software -- 7.5 Applications of High-Frequencies In Vivo Ultrasound Imaging System -- 7.6 System of 150 MHz Ultrasound Imaging of the Skin and the Eye.

7.7 Signal Processing for the 150 MHz System -- 7.8 Electronic Circuits of Acoustical Microscope -- 7.8.1 Gated Signal and Its Use in Acoustical Microscope -- 7.8.2 Quasi-Monochromatic Systems -- 7.8.3 Very Short Pulse Technique -- References -- 8 Statistical Treatment of Acoustical Imaging -- 8.1 Introduction -- 8.2 Scattering by Inhomogeneities -- 8.3 Study of the Statistical Properties of the Wavefield -- 8.3.1 Fresnal Approximation or Near-Field Approximation -- 8.3.2 Farfield Imaging Condition (Fraunhofer Approximation) -- 8.3.3 Correlation of Fluctuations -- 8.3.4 Quasi-static Condition -- 8.3.5 The Time Autocorrelation of the Amplitude Fluctuations -- 8.3.6 Experimental Verification -- 8.3.7 Application of Fluctuation Theory to the Diffraction Image of a Focusing System -- 8.3.8 Conclusion -- 8.4 Continuum Medium Approach of Statistical Treatment -- 8.4.1 Introduction -- 8.4.2 Parabolic Equation Theory -- 8.4.3 Assumption for the Refractive Index Fluctuation -- 8.4.4 Equation for the Average Field and General Solution -- References -- 9 Nondestructive Testing -- 9.1 Defects Characterization -- 9.2 Automated Ultrasonic Testing -- 9.2.1 Introduction -- 9.2.2 Testing Procedure -- 9.2.3 Example of an AUT System -- 9.2.4 Signal Processing and Automatic Defects and Features Clarification in AUT -- 9.3 Guided Waves Used in Acoustical Imaging for NDT -- 9.4 Ultrasonic Technologies for Stress Measurement and Material Studies -- 9.4.1 Introduction -- 9.4.2 Internal Stress Measurements -- 9.4.3 V(z) Curve Technique in the Characterization of Kissing Bond -- 9.5 Dry Contact or Noncontact Transducers -- 9.5.1 Defect Depth, Sizing and Characterization -- 9.5.2 Pitch/Catch Swept Method -- 9.5.3 Pitch/Catch Impulse Method -- 9.5.4 MIA Test Method -- 9.6 Phased Array Transducers -- 9.6.1 Introduction -- 9.6.2 Meaning of Phased Array.

9.6.3 Principle of Phased Array Ultrasonic Technology -- 9.6.4 Focal Laws -- 9.6.5 Basic Scanning and Imaging -- 9.6.6 Advantages of Phased Array Testing as Compared with Conventional UT -- References -- 10 Medical Ultrasound Imaging -- 10.1 Introduction -- 10.2 Physical Principles of Sound Propagation -- 10.2.1 Propagation of Sound Wave in Solids -- 10.2.2 Contrast -- 10.3 Imaging Modes -- 10.3.1 B-Scan -- 10.3.2 C-Scan -- 10.4 B-scan Instrumentation -- 10.4.1 Manual Systems -- 10.4.2 Real-Time System -- 10.4.3 Mechanical Scan -- 10.4.4 Electronic Scan -- 10.5 C-scan Instrumentation -- 10.5.1 Sokolov Tube -- 10.5.2 Ultrasonic Holography -- 10.6 Tissue Harmonic Imaging -- 10.6.1 Introduction -- 10.6.2 Principles of Tissue Harmonic Imaging -- 10.6.3 Image Formation in Tissue Harmonics -- 10.6.4 Tissue Harmonic Image Characteristics -- 10.6.5 Some Examples of Commercial Systems -- 10.7 Elasticity Imaging -- 10.7.1 Introduction -- 10.7.2 Comparison of Human Palpation and Elasticity Imaging -- 10.7.3 Choice of Force Stimulus and Imaging Modality -- 10.7.4 Physics of Elasticity Imaging -- 10.7.5 Image Formation Algorithm -- 10.7.6 Some Examples of Commercial Systems -- 10.8 Colour Doppler Imaging -- 10.8.1 Doppler Ultrasound -- 10.8.2 Pulsed (Gated) and Spectral Doppler -- 10.8.3 Quantitative Doppler Techniques -- 10.8.4 Velocity Measurements -- 10.8.5 Spectral Doppler Waveform Measurements -- 10.8.6 Volume Blood Flow Measurements -- 10.8.7 Colour Doppler -- 10.8.8 Newer Techniques -- 10.9 Contrast-Enhanced Ultrasound -- 10.9.1 Introduction -- 10.9.2 Bubble Echocardiogram -- 10.9.3 Microbubble Contrast Agents -- 10.9.4 How it Works -- 10.9.5 Applications -- 10.10 3D Ultrasound Medical Imaging -- 10.10.1 Introduction -- 10.10.2 Elective 3D Ultrasound -- 10.10.3 Risk Reduction of 3D Ultrasounds -- 10.10.4 Future Developments -- 10.10.5 Regional Anaesthesia.

10.11 Development Trends.
Abstract:
The technology of acoustical imaging has advanced rapidly over the last sixty years, and now represents a sophisticated technique applied to a wide range of fields including non-destructive testing, medical imaging, underwater imaging and SONAR, and geophysical exploration. Acoustical Imaging: Techniques and Applications for Engineers introduces the basic physics of acoustics and acoustical imaging, before progressing to more advanced topics such as 3D and 4D imaging, elasticity theory, gauge invariance property of acoustic equation of motion and acoustic metamaterials. The author draws together the different technologies in sonar, seismic and ultrasound imaging, highlighting the similarities between topic areas and their common underlying theory. Key features: Comprehensively covers all of the important applications of acoustical imaging. Introduces the gauge invariance property of acoustic equation of motion, with applications in the elastic constants of isotropic solids, time reversal acoustics, negative refraction, double negative acoustical metamaterial and acoustical cloaking. Contains up to date treatments on latest theories of sound propagation in random media, including statistical treatment and chaos theory. Includes a chapter devoted to new acoustics based on metamaterials, a field founded by the author, including a new theory of elasticity and new theory of sound propagation in solids and fluids and tremendous potential in several novel applications. Covers the hot topics on acoustical imaging including time reversal acoustics, negative refraction and acoustical cloaking. Acoustical Imaging: Techniques and Applications for Engineers is a comprehensive reference on acoustical imaging and forms a valuable resource for engineers, researchers, senior undergraduate and graduate students.
Local Note:
Electronic reproduction. Ann Arbor, Michigan : ProQuest Ebook Central, 2017. Available via World Wide Web. Access may be limited to ProQuest Ebook Central affiliated libraries.
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