Differential Forms on Electromagnetic Networks
โ Scribed by N. V. Balasubramanian, J. W. Lynn and D. P. Sen Gupta (Auth.)
- Publisher
- Butterworth & Co Publishers Ltd
- Year
- 1970
- Tongue
- English
- Leaves
- 191
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Table of Contents
Content:
Front Matter, Page iii
Copyright, Page iv
PREFACE, Pages ix-x
SYMBOLS AND UNITS, Pages xi-xiv
1 - INTRODUCTION, Pages 1-5
2 - ALGEBRAIC STRUCTURAL RELATIONS IN ELECTRIC CIRCUIT THEORY, Pages 6-19
3 - EXTERIOR DIFFERENTIAL STRUCTURES, Pages 20-43
4 - MAXWELL'S ELECTROMAGNETIC EQUATIONS, Pages 44-59
5 - NETWORK MODEL FOR MAXWELL'S EQUATIONS, Pages 60-81
6 - APPLICATION OF FIELD NETWORK MODEL, Pages 82-96
7 - FIELD CONCEPTS IN ELECTRIC MACHINES, Pages 97-135
8 - OSCILLATORY BEHAVIOUR OF ELECTRIC MACHINES, Pages 136-145
9 - ROTATION TENSOR IN MACHINE DIFFERENTIAL STRUCTURES, Pages 146-150
10 - COMPUTATION AND EXPERIMENTAL STUDY OF MACHINE OSCILLATIONS, Pages 151-161
11 - CONCLUSION, Pages 162-163
12 - APPENDICES, Pages 165-179
REFERENCES, Pages 181-183
INDEX, Pages 185-186
๐ SIMILAR VOLUMES
Antennas and Propagations Symposium Proceedings, Baltimore, MD, 1996, - 4 pages.<br/> The calculus of differential forms has been applied to electromagnetic field theory in several papers and texts, some of which are cited in the references. Despite this work, differential forms are underused in app
J. Electromagn. Waves and Appl., vol. 10, no. 3, pp. 427โ438, 1996. <br/>Authors redevelop the scalar and dyadic Green functions of electromagnetic theory using differential forms. The Green dyadic becomes a double form, which is a differential form in one space with coefficients that are forms in a
Proc. Inst. Elec. Eng., vol. 142, no. 4, pp. 326โ332, 1995.<br/>This paper develops a new representation for electromagnetic boundary conditions involving a boundary projection operator defined using the interior and exterior products of the calculus of differential forms. This operator expresses bo
The calculus of differential forms has significant advatages over traditional methods as a tool for teaching electromagnetic (EM) field theory. First, forms clarify the realationship between field intnsity and flux density, by providing distinct mathematical and graphical representations for the two