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Field mathematics for electromagneti...
~
Maxum, Bernard.
Field mathematics for electromagnetics, photonics, and materials science = a guide for the scientist and engineer /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Field mathematics for electromagnetics, photonics, and materials science/ Bernard Maxum.
其他題名:
a guide for the scientist and engineer /
作者:
Maxum, Bernard.
出版者:
Bellingham, Wash. (1000 20th St. Bellingham WA 98225-6705 USA) :SPIE, : c2005.,
面頁冊數:
1 online resource (1 v. (various pagings) : ill.) :digital file. :
附註:
"SPIE digital library."
標題:
Vector analysis. -
電子資源:
http://dx.doi.org/10.1117/3.581869
ISBN:
9780819478689 (electronic)
Field mathematics for electromagnetics, photonics, and materials science = a guide for the scientist and engineer /
Maxum, Bernard.
Field mathematics for electromagnetics, photonics, and materials science
a guide for the scientist and engineer /[electronic resource] :Bernard Maxum. - Bellingham, Wash. (1000 20th St. Bellingham WA 98225-6705 USA) :SPIE,c2005. - 1 online resource (1 v. (various pagings) : ill.) :digital file. - Tutorial texts in optical engineering ;v. TT64. - SPIE tutorial texts ;TT06..
"SPIE digital library."
Includes bibliographical references and index.
List of Figures -- List of Examples and Applications -- Acknowledgments -- Preface-- Chapter 1 Introduction -- 1.1 Notation -- 1.2 Spatial Differentials -- 1.3 Partial and Total Derivatives -- References --
Restricted to subscribers or individual electronic text purchasers.
As electromagnetics, photonics, and materials science evolve, it is increasingly important for students and practitioners in the physical sciences and engineering to understand vector calculus and tensor analysis. This book provides a review of vector calculus. This review includes necessary excursions into tensor analysis intended as the reader's first exposure to tensors, making aspects of tensors understandable to advanced undergraduate students. This book will also prepare the reader for more advanced studies in vector calculus and tensor analysis.
System requirements: Adobe Acrobat Reader.
ISBN: 9780819478689 (electronic)
Standard No.: 10.1117/3.581869doiSubjects--Topical Terms:
633032
Vector analysis.
LC Class. No.: TA330 / .M38 2005e
Dewey Class. No.: 620/.001/51563
Field mathematics for electromagnetics, photonics, and materials science = a guide for the scientist and engineer /
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Chapter 2 Vector Algebra Review -- 2.1 Variant and Invariant Scalars -- 2.2 Scalar Fields -- 2.3 Vector Fields -- 2.4 Arithmetic Vector Operations -- 2.5 Scalars, Vectors, Dyadics, and Tensors as Phasors -- 2.6 Vector Field Direction Lines -- 2.7 Scalar Field Equivalue Surfaces -- References --
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Chapter 3 Elementary Tensor Analysis -- The tensor/dyadic issue -- 3.1 Directional Compoundedness, Rank, and Order of Tensors -- The rank/order issue -- 3.2 Tensor Components -- 3.3 Dyadics and the Unit Dyad -- 3.4 Dyadic Dot Products -- 3.5 The Four-Rank Elastic Modulus Tensor -- 3.6 The Use of Tensors in Nonlinear Optics -- 3.7 Term-by-Term Rank Consistency and the Rules for Determining the Rank after Performing Inner-Product Operations with Tensors -- 3.8 Summary of Tensors -- References --
505
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Chapter 4 Vector Calculus Differential Forms With Excursions into Tensor Calculus -- 4.1 Introduction to Differential Operators and some Additional Tensor Rules -- 4.2 Scalar Differential Operators, Differential Equations, and Eigenvalues -- 4.3 The Gradient Differential Operator -- 4.4 The Divergence Differential Operator -- 4.5 The Curl Differential Operator -- 4.6 Tensorial Resultants of First-Order Vector Differential Operators -- 4.7 Second-Order Vector Differential Operators Differential Operators of Differential Operators -- References --
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Chapter 5 Vector Calculus Integral Forms -- 5.1 Line Integrals of Vector (and Other Tensor) Fields -- 5.2 Surface Integrals of Vector (and Other Tensor) Fields -- 5.3 Gauss' (Divergence) Theorem -- 5.4 Stokes' (Curl) Theorem -- 5.5 Green's Mathematics -- References --
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Appendix A Vector Arithmetics and Applications -- Appendix B Vector Calculus in Orthogonal Coordinate Systems -- B.1 Cartesian Coordinate Geometry for the Divergence -- B.2 Cartesian Coordinate Geometry for the Curl -- B.3 Cylindrical Coordinate Geometry for the Divergence -- B.4 Summary of the Geometries for Divergence, Curl, and Gradient -- B.5 Orthogonal Coordinate System Parameters and Surface Graphics -- References --
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Appendix C Intermediate Tensor Calculus in Support of Chapters 3 and 4 -- C.1 Explicit Standard Notation for General Rank Tensors -- C.2 Properties of First- and Second-Order Vector Differential Operators on Tensors -- C.3 Generalization of the Divergence Operator of Eq. (4.7-7) -- C.4 The Dual Nature of the Nabla Operator -- Reference --
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Appendix D Coordinate Expansions of Vector Differential Operators -- D.1 Cartesian Coordinate Expansions -- D.2 Cylindrical Coordinate Expansions -- Glossary -- Index.
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http://dx.doi.org/10.1117/3.581869
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