Results 41 to 50 of about 116,933 (156)
The Picard group of the Burnside ring.
Journal für die reine und angewandte Mathematik (Crelles Journal), 1985 Earlier work of the author and \textit{T. Petrie} [esp. in Publ. Math., Inst. Hautes Étud. Sci. 56, 129-170 (1982; Zbl 0507.57025)] showed the equivalence of a category of 'homotopy representations' of a finite group G to an algebraic version involving the Burnside ring of G and its Picard group, and motivated the study of finiteness obstructions in ...
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The Derived Picard Group is a Locally Algebraic Group [PDF]
Algebras and Representation Theory, 2004 Let A be a finite dimensional algebra over an algebraically closed field K. The derived Picard group DPic(A) is the group of two-sided tilting complexes over A modulo isomorphism. We prove that DPic(A) is a locally algebraic group, and its identity component is Out^0(A).
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Scientific AfricanThe fractional-order design for conceptualizing corruption offers several advantages on the corruption spreading over the integer-order corruption models such as acknowledgement of the intricate dynamics of corruption, including corruption super ...
Shewafera Wondimagegnhu Teklu
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Duality of Albanese and Picard 1-motives
, 2001 We define Albanese and Picard 1-motives of smooth (simplicial) schemes over a perfect field. For smooth proper schemes, these are the classical Albanese and Picard varieties. For a curve, these are t he homological 1-motive of Lichtenbaum and the motivic
Ramachandran, Niranjan
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On the Picard group scheme of the moduli stack of stable pointed curves
, 2020 The aim of the present paper is to study the (abstract) Picard group and the Picard group scheme of the moduli stack of stable pointed curves over an arbitrary scheme.
Fringuelli, Roberto, Viviani, Filippo
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Flat Coordinates, Topological Landau-Ginzburg Models and the Seiberg-Witten Period Integrals
, 1997 We study the Picard-Fuchs differential equations for the Seiberg-Witten period integrals in N=2 supersymmetric Yang-Mills theory. For A-D-E gauge groups we derive the Picard-Fuchs equations by using the flat coordinates in the A-D-E singularity theory ...
Ito, Katsushi, Yang, Sung-Kil
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Picard group of a connected affine algebraic group
Russian Mathematical Surveys, 2023 Revised version emphasizing the canonical nature of the construction.
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The Picard Group of an Order and Külshammer Reduction [PDF]
Algebras and Representation Theory, 2020 AbstractLet $(K,\mathcal {O},k)$ ( K , O , k ) be a p-modular system and assume k is algebraically closed.
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Picard groups and class groups of monoid schemes
Journal of Algebra, 2014 We define and study the Picard group of a monoid scheme and the class group of a normal monoid scheme. To do so, we develop some ideal theory for (pointed abelian) noetherian monoids, including primary decomposition and discrete valuations. The normalization of a monoid turns out to be a monoid scheme, but not always a monoid.
Flores, J., Weibel, C.
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Differential Galois Theory and Hopf Algebras for Lie Pseudogroups
AxiomsAccording to a clever but rarely quoted or acknowledged work of E. Vessiot that won the prize of the Académie des Sciences in 1904, “Differential Galois Theory” (DGT) has mainly to do with the study of “Principal Homogeneous Spaces” (PHSs) for finite ...
Jean-Francois Pommaret
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