Methoden Zur Theorie Der Ternaren Formen - E Study - Libros - Springer-Verlag Berlin and Heidelberg Gm - 9783642675331 - 9 de agosto de 2012
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E Study
Methoden Zur Theorie Der Ternaren Formen German, Softcover Reprint of the Original 1st Ed. 1982 edition

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to E. Study's "Methoden zur Theorie der ternären Formen" Study's "Ternary Fonns" presents a view of classieal invariant theory that remains little known to this day, and that deserves attentive reading. When the book was published, the combinato­ rial investigations of Gordan and of the English school were in their heyday. Hilbert's sweeping finiteness results were not yet available, and the term "algebraie geometry" had yet to take hold. Study's goals were geometrie rather than algebraie. He viewed the symbolic method as an algebraic machinery for the description of geometrie properties, and his style of proof, eoneeptual to the ut­ most, invariably follows a background of geometrie motivation, whieh unfortunately the author seldom reveals. Like almost everyone in his time, Study either ignored or dis­ believed the work of Hermann Grassmann, to whom he pays per­ funetory respeet in a couple of footnotes. The book would have benefited, especially in § 19, from the notation of exterior algebra such as is common today. As it is, the author is forced to produce no less than three three-dimensional generalizations of the original Clebsch-Gordan expansion; nowadays these can be viewed as vari­ ants of one straightening algorithm going baek to Capelli-Young. Study's book breaks naturally into three parts, which can be read independently, onee one has mastered the unusual notation. As a Leitfaden, we summarize the main caveats to the reader.

212 pages, black & white illustrations, bibliography

Medios de comunicación Libros     Paperback Book   (Libro con tapa blanda y lomo encolado)
Publicado 9 de agosto de 2012
ISBN13 9783642675331
Editores Springer-Verlag Berlin and Heidelberg Gm
Páginas 212
Dimensiones 152 × 229 × 13 mm   ·   326 g
Lengua Alemán  
Colaborador G.-C. Rota

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