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Author: Richmond Beckett MacQuistan
Publisher:
ISBN: 9780471587200
Category :
Languages : en
Pages : 0
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Book Description
Author: Richmond Beckett MacQuistan
Publisher:
ISBN: 9780471587200
Category :
Languages : en
Pages : 0
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Book Description
Author: James Clerk Maxwell
Publisher:
ISBN:
Category : Electric power
Languages : en
Pages : 520
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Book Description
Author: Richmond Beckett McQuistan
Publisher:
ISBN:
Category : Scalar field theory
Languages : en
Pages : 344
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Book Description
Author: P.G Dawber
Publisher: CRC Press
ISBN: 9780852745854
Category : Science
Languages : en
Pages : 72
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Book Description
Vectors and Vector Operators provides an introduction to the use of vectors and vector operators that will be especially helpful to first-year undergraduates of the physical sciences. The vector forms of many of the equations of physics clearly demonstrate the essential geometrical relationships between the quantities involved. Topics covered include vector algebra, products of vectors, differentiation of vectors, the gradient operator, and the divergence and curl of vector fields. Throughout the text, the author emphasizes the application of vector techniques to problems in physics and includes many worked examples.
Author: Richmond Beckett McQuistan
Publisher:
ISBN:
Category : Scalar field theory
Languages : en
Pages : 344
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Book Description
Author: Murray H. Protter
Publisher: Springer Science & Business Media
ISBN: 1461210860
Category : Mathematics
Languages : en
Pages : 665
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Book Description
Author: Kathleen M. Urwin
Publisher: Elsevier
ISBN: 1483195333
Category : Mathematics
Languages : en
Pages : 279
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Book Description
THIS book falls naturally into two parts. In Chapters 1-5 the basic ideas and techniques of partial differentiation, and of line, multiple and surface integrals are discussed. Chapters 6 and 7 give the elements of vector field theory, taking the integral definitions of the divergence and curl of a vector field as their starting points; the last chapter surveys very briefly some of the immediate applications of vector field theory to five branches of applied mathematics. Throughout I have given numerous worked examples. In these I have paid particular attention to those points which in my own experience I have found to give most difficulty to students. In the text I have denoted spherical polar coordinates by (/-, 0, ?)9 and cylindrical polar coordinates by (p, ?, ?), so that ? measures the same angle in both systems. Since there is no one standard notation for these systems, the reader will meet different notations in the course of his reading, and in quoting examination questions in the exercises I have kept to the notation of the originals. The Exercises at the end of each section are intended to give practice in the basic techniques just discussed. The Miscellaneous Exercises are more varied, and contain many examination questions.
Author: Martinus Veltman
Publisher: Cambridge University Press
ISBN: 113993600X
Category : Science
Languages : en
Pages : 302
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Book Description
This author provides an easily accessible introduction to quantum field theory via Feynman rules and calculations in particle physics. His aim is to make clear what the physical foundations of present-day field theory are, to clarify the physical content of Feynman rules. The book begins with a brief review of some aspects of Einstein's theory of relativity that are of particular importance for field theory, before going on to consider the relativistic quantum mechanics of free particles, interacting fields, and particles with spin. The techniques learnt in the chapters are then demonstrated in examples that might be encountered in real accelerator physics. Further chapters contain discussions of renormalization, massive and massless vector fields and unitarity. A final chapter presents concluding arguments concerning quantum electrodynamics. The book includes valuable appendices that review some essential mathematics, including complex spaces, matrices, the CBH equation, traces and dimensional regularization. An appendix containing a comprehensive summary of the rules and conventions used is followed by an appendix specifying the full Lagrangian of the Standard Model and the corresponding Feynman rules. To make the book useful for a wide audience a final appendix provides a discussion of the metric used, and an easy-to-use dictionary connecting equations written with different metrics. Written as a textbook, many diagrams, exercises and examples are included. This book will be used by beginning graduate students taking courses in particle physics or quantum field theory, as well as by researchers as a source and reference book on Feynman diagrams and rules.
Author: Open University. MST209 Course Team
Publisher:
ISBN: 9780749268879
Category : Mathematical models
Languages : en
Pages : 40
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Book Description
The main focus of this unit, and the next, is the differential calculus of scalar and vector fields, i.e. the study of how scalar and vector fields vary from one point to another. Section 1 is a brief introduction to the properties of orthogonal matrices. Section 2 introduces pictorial representations of scalar and vector fields. In section 3 is extended discussion of the gradient function of a scalar field. Section 4 introduces cylindrical and spherical polar coordinate systems for specifying points in three dimentions.
Author: Sorin Dragomir
Publisher: Elsevier
ISBN: 0124158269
Category : Computers
Languages : en
Pages : 529
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Book Description
An excellent reference for anyone needing to examine properties of harmonic vector fields to help them solve research problems. The book provides the main results of harmonic vector ?elds with an emphasis on Riemannian manifolds using past and existing problems to assist you in analyzing and furnishing your own conclusion for further research. It emphasizes a combination of theoretical development with practical applications for a solid treatment of the subject useful to those new to research using differential geometric methods in extensive detail. A useful tool for any scientist conducting research in the field of harmonic analysis Provides applications and modern techniques to problem solving A clear and concise exposition of differential geometry of harmonic vector fields on Reimannian manifolds Physical Applications of Geometric Methods
