An indispensable reference tool for engineers, mathematicians, and physicists, this book offers details on previously unpublished methods of treating and presenting vector and dyadic analysis. Along with pointing out various fundamental misunderstandings in the presentation of concepts to date, Dr Tai presents original findings on a new symbolic method with the aid of a symbol vector.
Additional features include: the introduction of a symbolic vector that leads to the systematic treatment of the entire subject of vector analysis . . . detailed derivations of theorems and identities . . . coverage of new topics such as surface vector analysis and dyadic analysis . . . concise but rigorous treatment of topics.
Les informations fournies dans la section « Synopsis » peuvent faire référence à une autre édition de ce titre.
Electrical Engineering/Electromagnetics Generalized Vector and Dyadic Analysis Applied Mathematics in Field Theory Second Edition A volume in the IEEE/OUP Series on Electromagnetic Wave Theory Donald G. Dudley, Series Editor Unmatched in its coverage of the topic, the first edition of Generalized Vector and Dyadic Analysis helped revolutionize the treatment of boundary–value problems, establishing itself as a classic in the field. This expanded, second edition is the most comprehensive book available on vector analysis founded upon the new method of symbolic vector. Generalized Vector and Dyadic Analysis presents a copious list of vector and dyadic identities, along with various forms of Green’s theorems with derivations. Features include:
An indispensable reference tool for engineers, mathematicians, and physicists, this book offers details on previously unpublished methods of treating and presenting vector and dyadic analysis. Along with pointing out various fundamental misunderstandings in the presentation of concepts to date, Dr Tai presents original findings on a new symbolic method with the aid of a symbol vector. Additional features include: the introduction of a symbolic vector that leads to the systematic treatment of the entire subject of vector analysis . . . detailed derivations of theorems and identities . . . coverage of new topics such as surface vector analysis and dyadic analysis . . . concise but rigorous treatment of topics.
Les informations fournies dans la section « A propos du livre » peuvent faire référence à une autre édition de ce titre.
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