Cartier - Wikipedia
Cartier may refer to: Cartier (surname), a surname (including a list of people with the name) Cartier Martin (born 1984), American basketball player Cartier
Cartier may refer to: Cartier (surname), a surname (including a list of people with the name) Cartier Martin (born 1984), American basketball player Cartier
house Cartier. He is the only son of Louis-François Cartier and father of Louis, Pierre and Jacques Cartier. He was a prominent member of the Cartier family
Macdonald-Cartier may refer to: Macdonald-Cartier Freeway, in southern Ontario, also known as Highway 401 Macdonald-Cartier Bridge, a bridge between Ottawa
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Discover Cartier's luxury bracelets on the Official Cartier® Online US Store. See how Cartier's designer bracelets are an expression of a creator's imagination.
the world renowned jewelry house Cartier in 1847. He was the grandfather of Pierre Cartier, who opened the Cartier Building in New York, and internationalized
surname include: Albert Cartier (born 1960), French footballer Edd Cartier (1914–2008), American magazine illustrator Emile de Cartier de Marchienne (1871–1946)
Discover the full Cartier Luxury Watch Collection on the Official Cartier® Online US Store. A history of exquisite design, relayed through the finest creations.
Discover the full Cartier Luxury Watch Collection on the Official Cartier® Online US Store. A history of exquisite design, relayed through the finest creations.
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Curves in positive characteristic have a Cartier operator acting on their space of regular differentials. The $a$-number of a curve is defined to be the dimension of the kernel of the Cartier operator. In \cite{BoCaASc}, Booher and Cais used a sheaf-...
This article reflects on the life and mathematical contributions of Pierre Cartier, a distinguished figure in 20th- and 21st-century mathematics. As a key member of the Bourbaki collective, Cartier played a pivotal role in the formalization and moder...
A Rubygem Designed to simplify some often used calculations related to GPS data. Named in honour of the great French explorer Jacques Cartier (⭐ 2)
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Given an invertible sheaf, does it come from a Cartier divisor? This might fail in presence of embedded components. I give some examples and characterize those invertible sheaves that allow a Cartier divisor....
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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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Building on our previous work "Cartier modules: finiteness results" we start in this manuscript an in depth study of the derived category of Cartier modules and the cohomological operations which are defined on them. After localizing at the sub-categ...
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