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Projective duality and homogeneous spaces

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Simple

MARC

008

060829s2005 gw a b 001 0 eng

001

226020

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005		20041221093121.0
015		\|aGBA490179\|2bnb
020		\|a3540228985
035		\|a013057726
040		\|aTWNTU\|beng\|cTWNTU\|dTWNTU
042		\|aukblsr
082	04	\|a515.782\|222
095		\|aNTTU\|bG\|cE028073\|d515.782\|eT353\|pBOOK\|fSYNSIA\|zBOOK\|m0\|tDDC
100	1	\|aTevelev, E. A.\|q(Evgueni A.)
245	10	\|aProjective duality and homogeneous spaces /\|cE.A. Tevelev.
260		\|aBerlin ;\|a[Great Britain] :\|bSpringer,\|cc2005.
300		\|axiv, 250 p. :\|bill. ;\|c25 cm.
440	0	\|aEncyclopaedia of mathematical sciences.\|pInvariant theory and algebraic transformation groups\|vvol. 133
504		\|aIncludes bibliographical references and index.
650	0	\|aDuality theory (Mathematics)
650	0	\|aGeometry, Projective.
650	0	\|aHomogeneous spaces.
809		\|d515.782\|eT353\|tDDC\|pBOOK

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Projective duality is a very classical notion naturally arising in various areas of mathematics, such as algebraic and differential geometry, combinatorics, topology, analytical mechanics, and invariant theory, and the results in this field were until now scattered across the literature. Thus the appearance of a book specifically devoted to projective duality is a long-awaited and welcome event.

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Projective duality and homogeneous spaces

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