Muutke küpsiste eelistusi

E-raamat: Foundations of Geophysical Electromagnetic Theory and Methods

(Department of Geology and Geophysics, University of Utah, Salt Lake City, USA)
  • Formaat: PDF+DRM
  • Ilmumisaeg: 26-Oct-2017
  • Kirjastus: Elsevier Science Ltd
  • Keel: eng
  • ISBN-13: 9780444638915
  • Formaat - PDF+DRM
  • Hind: 327,60 €*
  • * hind on lõplik, st. muud allahindlused enam ei rakendu
  • Lisa ostukorvi
  • Lisa soovinimekirja
  • See e-raamat on mõeldud ainult isiklikuks kasutamiseks. E-raamatuid ei saa tagastada.
  • Formaat: PDF+DRM
  • Ilmumisaeg: 26-Oct-2017
  • Kirjastus: Elsevier Science Ltd
  • Keel: eng
  • ISBN-13: 9780444638915

DRM piirangud

  • Kopeerimine (copy/paste):

    ei ole lubatud

  • Printimine:

    ei ole lubatud

  • Kasutamine:

    Digitaalõiguste kaitse (DRM)
    Kirjastus on väljastanud selle e-raamatu krüpteeritud kujul, mis tähendab, et selle lugemiseks peate installeerima spetsiaalse tarkvara. Samuti peate looma endale  Adobe ID Rohkem infot siin. E-raamatut saab lugeda 1 kasutaja ning alla laadida kuni 6'de seadmesse (kõik autoriseeritud sama Adobe ID-ga).

    Vajalik tarkvara
    Mobiilsetes seadmetes (telefon või tahvelarvuti) lugemiseks peate installeerima selle tasuta rakenduse: PocketBook Reader (iOS / Android)

    PC või Mac seadmes lugemiseks peate installima Adobe Digital Editionsi (Seeon tasuta rakendus spetsiaalselt e-raamatute lugemiseks. Seda ei tohi segamini ajada Adober Reader'iga, mis tõenäoliselt on juba teie arvutisse installeeritud )

    Seda e-raamatut ei saa lugeda Amazon Kindle's. 

Foundations of Geophysical Electromagnetic Theory and Methods, Second Edition, builds on the strength of the first edition to offer a systematic exposition of geophysical electromagnetic theory and methods. This new edition highlights progress made over the last decade, with a special focus on recent advances in marine and airborne electromagnetic methods. Also included are recent case histories on practical applications in tectonic studies, mineral exploration, environmental studies and off-shore hydrocarbon exploration. The book is ideal for geoscientists working in all areas of geophysics, including exploration geophysics and applied physics, as well as graduate students and researchers working in the field of electromagnetic theory and methods.

  • Presents theoretical and methodological foundations of geophysical field theory
  • Synthesizes fundamental theory and the most recent achievements of electromagnetic (EM) geophysical methods in the framework of a unified systematic exposition
  • Offers a unique breadth and completeness in providing a general picture of the current state-of-the-art in EM geophysical technology
  • Discusses practical aspects of EM exploration for mineral and energy resources

Muu info

This practical guide explores state-of-the-art geophysical electromagnetic theory and methods in a completely revised new edition
Preface to the Second Edition xvii
Preface xix
Introduction xxiii
PART 1 INTRODUCTION TO FIELD THEORY
Chapter 1 Differential Calculus of Vector Fields and Differential Forms
3(24)
1.1 The Basic Differential Relationships of Field Theory
4(8)
1.1.1 Concept of the Physical Field
4(2)
1.1.2 Dot (Scalar) and Cross (Vector) Products of Vectors
6(1)
1.1.3 Vector Differential Operators
7(4)
1.1.4 Differentiation of the Products of Scalar and Vector Fields
11(1)
1.2 The Basic Integral Relationships of Field Theory
12(6)
1.2.1 Concept of Work and Flux of a Field
12(2)
1.2.2 Gauss's Theorem and Its Vector Formulations
14(2)
1.2.3 Stokes's Theorem and Its Vector Formulations
16(1)
1.2.4 Green's Formulas
17(1)
1.3 Differential Forms in Field Theory
18(9)
1.3.1 Concept of the Differential Form
18(3)
1.3.2 Exterior (Wedge) Product of the Linear Forms
21(1)
1.3.3 Canonical Representations of the Differential Forms in Three-Dimensional Euclidean Space
22(1)
1.3.4 The Exterior Derivative
23(3)
References and Recommended Reading to
Chapter 1
26(1)
Chapter 2 Foundations of Field Theory
27(30)
2.1 Field Generation
28(10)
2.1.1 Harmonic Functions; Liouville's Theorem
28(1)
2.1.2 Uniqueness of Determination of the Scalar Field by Its Gradient and the Vector Field by Its Divergence and Curl
29(2)
2.1.3 Field Generation Conditions
31(1)
2.1.4 Sources of the Field and Their Physical Meaning
32(3)
2.1.5 Vortices of the Field and Their Physical Meaning
35(2)
2.1.6 Source Field and Vortex Field
37(1)
2.2 Stationary Field Equations and Methods of Their Solutions
38(6)
2.2.1 Poisson's Equations for Scalar and Vector Fields
38(2)
2.2.2 Point Source; Dirac Singular Function
40(1)
2.2.3 Fundamental Green's Function for the Laplace Equation
41(3)
2.3 Scalar and Vector Potentials of the Stationary Field
44(4)
2.3.1 Scalar Potential of the Source Field
44(1)
2.3.2 Vector Potential of the Vortex Field
45(1)
2.3.3 Helmholtz Theorem and Classification of the Vector Fields
46(2)
2.4 Nonstationary Fields and Differential Forms
48(9)
2.4.1 Nonstationary Vector Fields and Differential Forms in Four-Dimensional Space E4
48(1)
2.4.2 Differential Form Equations
49(2)
2.4.3 Ampere-Type Differential Forms and a Continuity Equation
51(1)
2.4.4 Faraday-Type Differential Forms and the Four-Potential
52(1)
2.4.5 Nonstationary Vector Field Equations
53(1)
References and Recommended Reading to
Chapter 2
54(3)
PART 2 FOUNDATIONS OF ELECTROMAGNETIC THEORY
Chapter 3 Electromagnetic Field Equations
57(34)
3.1 Maxwell's Equations and Boundary Conditions
59(14)
3.1.1 Basic Equations in the Theory of Electromagnetic Fields
59(3)
3.1.2 Physical Interpretation of Maxwell's Equations
62(6)
3.1.3 Boundary Conditions for the Vector Field
68(4)
3.1.4 The Field in a Homogeneous Medium
72(1)
3.2 Time-Harmonic Electromagnetic Field
73(2)
3.3 Electromagnetic Energy and Poynting's Theorem
75(7)
3.3.1 Radiation Conditions
76(1)
3.3.2 Poynting's Theorem in the Time Domain
77(1)
3.3.3 Energy Inequality in the Time Domain
78(2)
3.3.4 Poynting's Theorem in the Frequency Domain
80(2)
3.4 Electromagnetic Green's Tensors
82(2)
3.4.1 Green's Tensors in the Frequency Domain
82(1)
3.4.2 Green's Tensors in the Time Domain
83(1)
3.5 Reciprocity Relations
84(7)
3.5.1 Lorentz Lemma
84(2)
3.5.2 Reciprocity Relations for the Green's Tensors and Electromagnetic Fields
86(1)
3.5.3 Electromagnetic Green's Tensor Representation Theorems
87(2)
References and Recommended Reading to
Chapter 3
89(2)
Chapter 4 Models of Electromagnetic Induction in the Earth
91(42)
4.1 Models of Electromagnetic Fields
91(2)
4.2 Static Electromagnetic Fields
93(19)
4.2.1 Electrostatic Fields and Electrostatic Potentials
93(2)
4.2.2 Boundary Conditions for Electrostatic Potential
95(2)
4.2.3 Calculation of the Electrostatic Field of a Specified Charge Distribution
97(1)
4.2.4 Analogy Between Constant Current Fields and Electrostatic Fields
98(3)
4.2.5 Direct Current Flow, Associated Magnetic Field, and the Biot-Savart Law
101(2)
4.2.6 Point and Dipole Sources on a Uniform Earth
103(6)
4.2.7 DC Potential in an Anisotropic Earth
109(3)
4.3 Electromagnetic Field Diffusion in Conductive Media
112(17)
4.3.1 Monochromatic Quasi-Static EM Fields
113(2)
4.3.2 Plane Electromagnetic Waves in a Homogeneous Medium
115(6)
4.3.3 Electromagnetic Potentials
121(1)
4.3.4 Quasi-Stationary Field of a Dipole Source in a Homogeneous Medium
122(4)
4.3.5 Spherical Electromagnetic Waves
126(3)
4.4 Electromagnetic Waves
129(4)
References and Recommended Reading to
Chapter 4
131(2)
Chapter 5 Electromagnetic Fields in Horizontally Stratified Media
133(68)
5.1 Plane Wave Propagation in a Layered Earth
134(11)
5.1.1 Plane Electromagnetic Wave in a Horizontally Stratified Medium
134(6)
5.1.2 Low-Frequency Behavior of Wave Impedance
140(3)
5.1.3 Definition of Frequency Windows
143(2)
5.2 Spectral Method of Computing EM Fields in Horizontally Stratified Media
145(20)
5.2.1 Fourier Transform in the Spatial Domain
145(3)
5.2.2 Point Source of the DC Field in Horizontally Stratified Medium
148(10)
5.2.3 Electric Field of the Point Source in a Layered Earth
158(3)
5.2.4 Electrical Dipole Source of the DC Field in a Horizontally Layered Medium
161(2)
5.2.5 Expressions for Electric Fields in a Horizontally Layered Medium Using the Hankel Transform
163(2)
5.3 Electromagnetic Field of an Arbitrary System of Magnetospheric Currents in a Horizontally Homogeneous Medium
165(8)
5.3.1 Spatial Frequency-Domain (SFD) Representation of the Electromagnetic Field in a Horizontally Layered Medium
166(2)
5.3.2 Lipskaya-Vanyan Formulas Concerning Impedance Ratios
168(2)
5.3.3 Horizontal Polarization of the Electric Field in a Horizontally Homogeneous Earth, and the Reduced Spatial Wave Number Spectrum
170(3)
5.4 Electromagnetic Fields Generated in Layered Earth by Electric and Magnetic Dipole Transmitters
173(28)
5.4.1 Spectral Representation of the Field of a Horizontal Current Dipole on the Surface of a Horizontally Layered Medium
173(5)
5.4.2 Electromagnetic Field of a Horizontal Current Dipole at the Surface of a Homogeneous Half-Space
178(3)
5.4.3 Frequency Domain Representation of the Field of a Vertical Magnetic Dipole Above a Horizontally Stratified Medium
181(2)
5.4.4 The Magnetic Field of a Vertical Magnetic Dipole on the Surface of a Uniform Half-Space
183(1)
5.4.5 Near and Far Fields
184(3)
5.4.6 Frequency Domain Method for Computing Transient Fields
187(3)
5.4.7 Transient Fields of a Dipole Source Observed in a Homogeneous Medium and on the Surface of a Homogeneous Conducting Half-Space; Fields in the Near and Far Zones
190(9)
References and Recommended Reading to
Chapter 5
199(2)
Chapter 6 Electromagnetic Fields in Inhomogeneous Media
201(68)
6.1 Integral Equation Method
203(18)
6.1.1 Background (Normal) and Anomalous Parts of the Electromagnetic Field
203(1)
6.1.2 Poynting's Theorem and Energy Inequality for an Anomalous Field
204(1)
6.1.3 Integral Equation Method in Two Dimensions
205(3)
6.1.4 Calculation of the First Variation (Frechet Derivative) of the Electromagnetic Field for 2-D Models
208(2)
6.1.5 Integral Equation Method in Three Dimensions
210(1)
6.1.6 Contraction Integral Equation Method
211(2)
6.1.7 Calculation of the First Variation (Frechet Derivative) of the Electromagnetic Field for 3-D Models
213(3)
6.1.8 Integral Equation Method in Anisotropic Medium
216(2)
6.1.9 Discrete Form of the Anisotropic IE Forward Modeling Method
218(1)
6.1.10 Contraction Integral Equation as the Preconditioned Conventional Integral Equation
219(2)
6.2 Integral Equation Method in Models With Inhomogeneous Background Conductivity
221(5)
6.2.1 Model With Inhomogeneous Background Conductivity
221(3)
6.2.2 Accuracy Control of the IBC IE Method
224(2)
6.3 Family of Linear and Nonlinear Integral Approximations of the Electromagnetic Field
226(14)
6.3.1 Born and Extended Born Approximations
227(1)
6.3.2 Quasi-Linear Approximation and Tensor Quasi-Linear Equation
228(1)
6.3.3 QL Approximation Using a Multigrid Approach
229(1)
6.3.4 Quasi-Analytical Solutions for a 3-D Electromagnetic Field
230(3)
6.3.5 Quasi-Analytical and Quasi-Born Approximations for a Model With Variable Background
233(3)
6.3.6 Quasi-Analytical Solutions for 2-D Electromagnetic Fields
236(1)
6.3.7 Localized Nonlinear Approximation
236(2)
6.3.8 Localized Quasi-Linear Approximation
238(2)
6.4 Differential Equation Methods
240(29)
6.4.1 Field Equations and Boundary Conditions
240(3)
6.4.2 Electromagnetic Potential Equations and Boundary Conditions
243(2)
6.4.3 Finite Difference Approximation of Boundary-Value Problem
245(1)
6.4.4 Discretization of Maxwell's Equations Using a Staggered Grid
246(3)
6.4.5 Contraction Preconditioner for a System of FD Equations
249(2)
6.4.6 Discretization of the Electromagnetic Potential Differential Equations
251(3)
6.4.7 Finite Element Solution of Boundary-Value Problems
254(3)
6.4.8 Edge-Based Finite Element Method
257(4)
References and Recommended Reading to
Chapter 6
261(8)
PART 3 INVERSION AND IMAGING OF ELECTROMAGNETIC FIELD DATA
Chapter 7 Principles of Ill-Posed Inverse Problem Solution
269(20)
7.1 ILL-Posed Inverse Problems
270(2)
7.1.1 Formulation of Well-Posed and Ill-Posed Problems
270(1)
7.1.2 Correctness Set
271(1)
7.1.3 Quasi-Solution of the Ill-Posed Problem
271(1)
7.2 Foundations of Regularization Theory
272(10)
7.2.1 Definition of Misfit Functional
272(3)
7.2.2 Regularizing Operators
275(1)
7.2.3 Stabilizing Functionals
276(5)
7.2.4 Tikhonov Parametric Functional
281(1)
7.3 Regularization Parameter
282(7)
7.3.1 Tikhonov Method of Regularization Parameter Selection
282(3)
7.3.2 L-Curve Method of Regularization Parameter Selection
285(1)
References and Recommended Reading to
Chapter 7
286(3)
Chapter 8 Electromagnetic Inversion
289(28)
8.1 Linear Inversions
290(12)
8.1.1 Born Inversion
290(1)
8.1.2 Discrete Linear EM Inverse Problem
291(1)
8.1.3 The Tikhonov Regularization Method of Linear Inversion
292(1)
8.1.4 Definition of the Weighting Matrices for Model Parameters and Data
293(2)
8.1.5 Approximate Regularized Solution of Linear Inverse Problem
295(2)
8.1.6 The Levenberg-Marquardt Method
297(1)
8.1.7 Conductivity Imaging by the Born Approximation
297(4)
8.1.8 Iterative Born Inversions
301(1)
8.2 Nonlinear Inversion
302(9)
8.2.1 Formulation of the Nonlinear EM Inverse Problem
302(1)
8.2.2 Regularized Solution of Nonlinear Discrete EM Inverse Problem
302(1)
8.2.3 The Steepest Descent Method for Nonlinear Regularized Least-Squares Inversion
303(1)
8.2.4 The Newton Method for Nonlinear Regularized Least-Squares Inversion
304(1)
8.2.5 Numerical Schemes of the Newton Method for Nonlinear Regularized Least-Squares Inversion
305(1)
8.2.6 Nonlinear Least-Squares Inversion by the Conjugate Gradient Method
306(1)
8.2.7 The Numerical Scheme of the Regularized Conjugate Gradient Method for Nonlinear Least-Squares Inversion
307(1)
8.2.8 Frechet Derivative Calculation
308(2)
8.2.9 Frechet Derivative Calculation Using Quasi-Born Approximation
310(1)
8.3 Quasi-Linear Inversion
311(1)
8.3.1 Principles of Quasi-Linear Inversion
311(1)
8.3.2 Localized Quasi-Linear Inversion
312(1)
8.4 Quasi-Analytical Inversion
312(5)
8.4.1 Frechet Derivative Calculation
312(2)
8.4.2 Inversion Based on the Quasi-Analytical Method
314(1)
References and Recommended Reading to
Chapter 8
314(3)
Chapter 9 Electromagnetic Migration
317(36)
9.1 Electromagnetic Migration in the Time Domain
318(4)
9.1.1 Physical Principles of Electromagnetic Migration
318(1)
9.1.2 Migration in a Model With Homogeneous Background Conductivity
319(1)
9.1.3 Migration Using Integral Transformation
320(2)
9.2 Analytic Continuation and Migration in the (k, co) Domain
322(8)
9.2.1 Analytic Continuation of the EM Field
322(1)
9.2.2 Migration as a Spectral Transformation
323(2)
9.2.3 Convolution Form of Migration Operator
325(2)
9.2.4 Constructing a Digital Filter for EM Migration
327(1)
9.2.5 Spectral Characteristic of the Digital Filter
328(2)
9.3 Finite Difference Migration
330(7)
9.3.1 2-D Finite Difference Migration
330(4)
9.3.2 Finite Difference Migration of a 3-D EM Field
334(3)
9.4 Visualization of Geoelectric Structures by Use of Migration in the Frequency and Time Domains
337(3)
9.4.1 Migration Imaging Condition in the Frequency Domain
337(2)
9.4.2 Migration Imaging Condition in the Time Domain
339(1)
9.5 Migration Versus Inversion
340(13)
9.5.1 Formulation of the Inverse Problem
340(1)
9.5.2 General Concept of the Migration Anomalous Field
341(2)
9.5.3 General Migration Imaging Conditions
343(2)
9.5.4 Regularized Iterative Migration
345(3)
References and Recommended Reading to
Chapter 9
348(5)
PART 4 GEOPHYSICAL ELECTROMAGNETIC METHODS
Chapter 10 Electromagnetic Properties of Rocks and Minerals
353(48)
10.1 Properties and Units
354(5)
10.1.1 Electrical Conductivity and Resistivity
354(1)
10.1.2 Dielectric Permittivity
355(2)
10.1.3 Magnetic Permeability
357(1)
10.1.4 Wave Number
357(2)
10.2 Properties in a Parametric Sense
359(23)
10.2.1 Electric Properties of Rock-Forming Minerals and Rocks
359(13)
10.2.2 Induced Polarization
372(3)
10.2.3 Dielectric Properties of Rock-Forming Minerals
375(5)
10.2.4 Magnetic Properties of Minerals
380(2)
10.3 Effective Conductivity of Heterogeneous Multiphase Rocks
382(8)
10.3.1 Mixture of Conductive Minerals in a Host Rock
382(1)
10.3.2 Principles of the Effective-Medium Theory
382(6)
10.3.3 Effective Conductivity of Heterogeneous Medium
388(2)
10.4 Properties in an Existential Sense
390(4)
10.4.1 Concepts of a Geoelectric Structure and a Geoelectric Section
390(1)
10.4.2 Longitudinal Conductance and Transverse Resistance of the Horizontally Layered Geoelectric Section
391(3)
10.5 Properties of Large-Scale Geoelectric Structures
394(7)
10.5.1 Geoelectric Mesostructures and Megastructures
394(1)
10.5.2 The Oceans
395(2)
10.5.3 The Atmosphere
397(2)
References and Recommended Reading to
Chapter 10
399(2)
Chapter 11 Generation and Measurement of Electromagnetic Fields in Geophysical Applications
401(38)
11.1 Field Generation
402(8)
11.1.1 Sources of EM Fields
402(3)
11.1.2 Cables
405(1)
11.1.3 Grounding Structures
405(5)
11.2 Measurement of Electric and Magnetic Fields
410(17)
11.2.1 Voltage, Potential, and Electric Field
410(6)
11.2.2 Sensing the Magnetic Field
416(11)
11.3 Preprocessing of the Data
427(12)
11.3.1 Sampling in Time
428(1)
11.3.2 Analog-to-Digital Conversion
428(1)
11.3.3 Filtering
429(5)
11.3.4 Stacking
434(3)
11.3.5 Deconvolution
437(1)
References and Recommended Reading to
Chapter 11
437(2)
Chapter 12 Direct Current and Induced Polarization Methods
439(56)
12.1 Vertical Electric Sounding and Apparent Resistivity
441(13)
12.1.1 Techniques for Vertical Electric Sounding
441(7)
12.1.2 Three Point Electrode Array
448(2)
12.1.3 Dipole Electric Sounding
450(4)
12.2 Induced Polarization (IP) Methods
454(7)
12.2.1 Induced Polarization Phenomena
454(1)
12.2.2 IP Method in the Frequency and Time Domains
455(3)
12.2.3 Resistivity/IP Model of a Typical Porphyry Copper System in the Southwestern U.S.
458(3)
12.3 Physical and Mathematical Models of the IP Phenomenon
461(19)
12.3.1 IP Phenomenon in the Context of Effective-Medium Theory
462(4)
12.3.2 Effective Conductivity of a Heterogeneous Polarizable Medium
466(1)
12.3.3 Self-Consistent Approximation for Effective Conductivity
467(1)
12.3.4 Anisotropy Effect in IP Data
468(1)
12.3.5 Fundamental IP Model I: Effective Resistivity of the Isotropic Multiphase Heterogeneous Medium Filled With Spherical Inclusions
469(5)
12.3.6 Fundamental IP Model II: Effective Resistivity of the Multiphase Heterogeneous Medium Filled With Elliptical Inclusions
474(6)
12.4 Nonlinear Regularized Inversion of IP Data Based on the GEMTIP Model
480(15)
12.4.1 Regularized Integral Equation (IE)-Based Inversion for Complex Resistivity
482(3)
12.4.2 Regularized Inversion for the GEMTIP Model Parameters
485(3)
12.4.3 Quantitative Interpretation of IP Data - the Road Ahead
488(1)
References and Recommended Reading to
Chapter 12
489(6)
Chapter 13 Magnetotelluric and Magnetovariational Methods
495(90)
13.1 Earth EM Field of External Origin
496(8)
13.1.1 Quiet-Time Magnetic Field Variations
499(1)
13.1.2 Micropulsations
500(3)
13.1.3 Magnetic Storms
503(1)
13.1.4 Substorms
503(1)
13.2 The Tikhonov-Cagniard Model of the MT Field
504(9)
13.2.1 Tikhonov-Cagniard Model
504(1)
13.2.2 Concepts of Apparent Resistivity and Sounding
505(1)
13.2.3 Relationships Between the MT Sounding Curve and the Actual 1-D Resistivity Model
506(7)
13.3 Theory of the MT and MV Transfer Functions
513(12)
13.3.1 Magnetotelluric Operators: Impedance and Admittance, Telluric and Magnetic
513(6)
13.3.2 Induction Vectors and Magnetic and Electric Tippers
519(2)
13.3.3 Spectral Magnetotelluric Impedances
521(4)
13.4 Magnetotelluric Fields in Horizontally Inhomogeneous Media
525(4)
13.4.1 Concepts of External and Internal, Normal and Anomalous Parts of an Electromagnetic Field
525(2)
13.4.2 Anomalous Electromagnetic Fields and Their Classification
527(1)
13.4.3 Fields in Two-Dimensionally Inhomogeneous Media and the Concepts of E and H Polarization
527(2)
13.5 Magnetotelluric and Magnetovariational Surveys
529(4)
13.5.1 The MTS, MTP, and TCM Methods
529(3)
13.5.2 MVS and MVP Survey Methods
532(1)
13.5.3 CGDS Survey Method
533(1)
13.6 Processing and Analysis of MT and MV Data
533(15)
13.6.1 The Least-Squares Method
534(6)
13.6.2 Remote Reference Method
540(1)
13.6.3 Robust Estimation of Magnetotelluric and Induction Matrices
541(4)
13.6.4 Graphical Presentation of Magnetotelluric and Induction Matrices
545(3)
13.7 One-Dimensional Interpretation of MT Data
548(11)
13.7.1 Analysis of Distorted MTS Curves
549(6)
13.7.2 Quick and Dirty MTS Analysis
555(4)
13.7.3 Quantitative Interpretation of MTS Curves With One-Dimensional Models
559(1)
13.8 Interpretation of MVP and GDS Data
559(6)
13.8.1 Separation of Fields Into Internal and External Parts
560(4)
13.8.2 Separation of Fields Into Normal and Anomalous Parts
564(1)
13.9 3-D Magnetotelluric Inversion
565(13)
13.9.1 Tikhonov Regularization in the Full MT Impedance Tensor Inversion
567(1)
13.9.2 Principles of the Re-weighted Regularized Inversion
568(2)
13.9.3 Minimum Support Nonlinear Parameterization
570(3)
13.9.4 Frechet Operator and Its Adjoint for Two-Component Impedance Inversion
573(1)
13.9.5 Frechet Operator for the Full Magnetotelluric Impedance Tensor Inversion
574(3)
13.9.6 Frechet Derivative Calculation Using Quasi-Analytical Approximation for a Variable Background (QAVB)
577(1)
13.10 3D Inversion of Magnetotelluric Phase Tensor
578(7)
13.10.1 MT Phase Tensor
579(1)
13.10.2 Frechet Derivative of the Phase Tensor
580(1)
References and Recommended Reading to
Chapter 13
581(4)
Chapter 14 Electromagnetic Methods in the Frequency and Time Domains
585(40)
14.1 Electromagnetic Sounding in the Frequency and Time Domains
586(24)
14.1.1 Mutual Coupling
589(4)
14.1.2 Theoretical Curves for EM Sounding in the Frequency Domain
593(4)
14.1.3 Time-Domain Electromagnetic Sounding
597(8)
14.1.4 Properties of TDEM Sounding Curves
605(5)
14.2 Interpretation of Controlled-Source Time Domain EM Data Using the Thin-Sheet Approach
610(9)
14.2.1 The Price-Sheinman and Tikhonov-Dmitriev Thin-Film Models With Laterally Varying Conductance
610(2)
14.2.2 Transient Field of a Magnetic Dipole Above a Conducting Thin Sheet
612(5)
14.2.3 S-Inversion Method
617(2)
14.3 Electromagnetic Profile and Array Surveys
619(6)
14.3.1 Profiling With Two Loops
620(1)
14.3.2 Profiling With Large Fixed Sources
620(1)
14.3.3 Transient Electromagnetic Techniques: UTEM, LOTEM, and MTEM Methods
620(1)
References and Recommended Reading to
Chapter 14
621(4)
Chapter 15 Marine Electromagnetic Methods
625(38)
15.1 Marine Magnetotelluric Method
626(4)
15.1.1 Main Characteristic of Seaffoor EM Equipment
626(3)
15.1.2 Comparison Between Land and Sea-Bottom Electromagnetic Anomalies
629(1)
15.2 Marine Controlled-Source Electromagnetic Methods
630(8)
15.2.1 Electrical Exploration in Shallow Water
631(1)
15.2.2 Electrical Exploration Beneath Deep Oceans
632(6)
15.3 MCSEM Method With Arrays of Fixed Ocean Bottom Receivers and Towed Transmitters
638(13)
15.3.1 General Survey Configuration of the MCSEM Method
638(4)
15.3.2 Interpretation of MCSEM Data
642(9)
15.4 Towed Streamer Electromagnetic Method
651(12)
15.4.1 General Principles of the Towed Streamer EM Method
651(2)
15.4.2 Interpretation of Towed Streamer EM Data
653(2)
15.4.3 Moving Sensitivity Domain Approach
655(3)
References and Recommended Reading to
Chapter 15
658(5)
Chapter 16 Airborne Electromagnetic Methods
663(20)
16.1 Frequency Domain Airborne Surveys
664(2)
16.2 Time Domain Airborne Surveys
666(3)
16.3 3-D Modeling and Inversion of Airborne EM Data
669(3)
16.4 Ground-Based Transmitter and Natural EM Field Airborne Surveys
672(11)
16.4.1 Far Field AEM Methods
672(3)
16.4.2 ZTEM Method
675(4)
References and Recommended Reading to
Chapter 16
679(4)
Chapter 17 Case Histories
683(30)
17.1 Tectonic Studies -- EarthScope MT Survey in the Northwestern United States
683(6)
17.2 Crustal Studies -- the Khibini Experiment
689(3)
17.3 Minerals Exploration -- IP Survey in Mongolia
692(5)
17.4 Minerals Exploration -- Airborne Survey in Reid-Mahaffy Site, Canada
697(4)
17.5 Hydrocarbon Exploration -- Off-Shore EM Survey in North Sea
701(4)
17.5.1 The Acquisition Configuration and Survey Layout
702(2)
17.5.2 3D Anisotropic Inversions of the Towed Streamer EM Data
704(1)
17.6 Marine Magnetotellurics in the Gulf of Mexico
705(8)
References and Recommended Reading to
Chapter 17
708(5)
Appendix A Algebra of Differential Forms
713(14)
A.1 Differential Forms in Three-Dimensional Space
713(6)
A.1.1 1-, 2-, and 3-Forms
713(1)
A.1.2 Exterior Product of the Differential Forms
714(1)
A.1.3 Basis of Differential Forms
715(4)
A.2 Differential Forms in Multidimensional Spaces
719(8)
A.2.1 Euclidean Space
719(2)
A.2.2 Differential Forms in Euclidean Space En
721(1)
A.2.3 Differential Forms in Minkowskian Space M4
722(5)
Appendix B Calculus of Differential Forms
727(10)
B.1 Exterior Differentiation of the Forms
727(6)
B.1.1 Exterior Differential Operator in Multidimensional Space En
728(2)
B.1.2 Exterior Differential Operator in Four-Dimensional Space M4
730(3)
B.2 Integration of the Forms
733(4)
B.2.1 Three-Dimensional Space E3
733(2)
B.2.2 Beyond Three-Dimensional Space
735(2)
Appendix C Linear Operators and Their Matrices
737(4)
Appendix D Mathematical Notations
741(2)
Appendix E Definition of Fields and Units
743(2)
Bibliography 745(18)
Index 763
Dr. Michael Zhdanov is a distinguished professor in the Department of Geology and Geophysics at the University of Utah in Salt Lake City, USA, and the director of the Consortium for Electromagnetic Modeling and Inversion (CEMI). He is also the founder and CEO of TechnoImaging LLC. Dr. Zhdanov is a leading expert in the field of theoretical and applied geophysics and is the author of more than 400 papers, including more than 15 monographs published in English, Russian, and Chinese, and holds more than two dozen patents. Professor Zhdanov is a full member of the Russian Academy of Natural Sciences, a fellow of the Electromagnetics Academy, USA, and a senior member of IEEE. He received one of the highest awards of the International Society of Exploration Geophysicists, an honorary membership award, in recognition of his distinguished contributions to exploration geophysics and to the advancement of the profession.