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Cartier duality information


In mathematics, Cartier duality is an analogue of Pontryagin duality for commutative group schemes. It was introduced by Pierre Cartier (1962).

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Cartier duality

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In mathematics, Cartier duality is an analogue of Pontryagin duality for commutative group schemes. It was introduced by Pierre Cartier (1962). Given any...

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Group scheme

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are replaced by discs of positive radius. Cartier duality is a scheme-theoretic analogue of Pontryagin duality taking finite commutative group schemes to...

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Pontryagin duality

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In mathematics, Pontryagin duality is a duality between locally compact abelian groups that allows generalizing Fourier transform to all such groups, which...

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Dual module

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algebra A over a commutative ring R, then the Cartier dual G D {\displaystyle G^{D}} is the Spec of the dual R-module of A. Nicolas Bourbaki (1974). Algebra...

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Dual abelian variety

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In general - for all n - the n-torsion group schemes of dual abelian varieties are Cartier duals of each other. This generalizes the Weil pairing for elliptic...

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Lincoln Town Car

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black Cartier badge on the trunk-lid. Furthermore, the Cartier received 16-inch "Cartier" chrome wheels. Like the Signature Touring Sedan, dual exhaust...

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Abelian variety

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In general - for all n - the n-torsion group schemes of dual abelian varieties are Cartier duals of each other. This generalises the Weil pairing for elliptic...

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Verschiebung operator

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field of nonzero characteristic p. For finite group schemes it is the Cartier dual of the Frobenius homomorphism. It was introduced by Witt (1937) as the...

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Gorenstein scheme

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Ωn of top-degree differential forms. Using the canonical bundle, Serre duality takes the same form for Gorenstein schemes as it does for smooth schemes...

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Alexander Grothendieck

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(2009). "Notes on derived categories and Grothendieck duality" (PDF). Foundations of Grothendieck Duality for Diagrams of Schemes. Lecture Notes in Mathematics...

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Fleurever

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another interview with Billboard about the idea of duality on the album: Cartier said: I just find that duality is a constant thing that everyone goes through...

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Lincoln Continental Mark V

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accent paint between the spokes, except on Collector's Series, and the Cartier, Bill Blass, and Givenchy Designer Series - where these models would be...

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Ontario Highway 401

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to as Highway 401 and also known by its official name as the Macdonald–Cartier Freeway or colloquially referred to as the four-oh-one, is a controlled-access...

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Monica Bellucci

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modelling, and worked as a brand ambassador for luxury brands such as Cartier and Dior. Some media outlets have labelled Bellucci a sex symbol. Bellucci...

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Multiplicative group

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major importance in expressing the duality theory of abelian varieties in characteristic p (theory of Pierre Cartier). The Galois cohomology of this group...

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Dual mandate

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prominent federal politicians with double mandates included George-Étienne Cartier, Christopher Dunkin, Hector Langevin, the second Premier of British Columbia...

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Canada

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region used the word to direct French explorer Jacques Cartier to the village of Stadacona. Cartier later used the word Canada to refer not only to that...

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Picard group

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integral schemes the Picard group is isomorphic to the class group of Cartier divisors. For complex manifolds the exponential sheaf sequence gives basic...

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Inge Morath

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with contact sheets sent into the Magnum office by founding member Henri Cartier-Bresson fascinated Morath. "I think that in studying his way of photographing...

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List of sovereign states by date of formation

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founded by the order of Francis I of France. In 1534, Francis sent Jacques Cartier to explore the St. Lawrence River in Quebec. Paris  Gabon Africa 17 August...

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Hopf algebra

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Dekker, ISBN 978-0-8247-0481-0, Zbl 0962.16026. Cartier, Pierre (2007), "A Primer of Hopf Algebras", in Cartier, P.; Moussa, P.; Julia, B.; Vanhove, P. (eds...

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