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Brauer groups of schemes

2021
There are two ways to generalise the Brauer group of fields to schemes. The definition of the Brauer group of a field k in terms of central simple algebras over k readily extends to schemes as the group of equivalence classes of Azumaya algebras.
Jean-Louis Colliot-Thélène   +1 more
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Finite Subsghemes of Group Schemes

Canadian Journal of Mathematics, 1970
If G is an ordinary group and H is a non-empty subset of G, then there are two elementary criteria for H to be a subgroup of G. The first and more general is that the mapping H × H → G × G → G, via 〈x, y〉 ⟼ xy–1 factor through H. The second is that H be finite and closed under multiplication.In the category of group schemes, if one writes down the ...
openaire   +2 more sources

Group Insurance and Group Pension Schemes

Journal of the Staple Inn Actuarial Society, 1931
The subject of Group Life Insurance schemes has been quite recently discussed by the Society (J.S.S. Vol. III. No. 3) and no useful purpose can be served by a repetition of remarks regarding such schemes.However, there are two points which deserve further consideration.
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VAT Grouping Schemes – Standpoint

International VAT Monitor, 2015
In this article, the authors describe how VAT grouping schemes are designed in EU law and in the legal systems of the Member States, and assess how the guidelines provided by the European Commission and the constraints introduced by the jurisprudence of the ECJ shape those regimes.
C.Dias Soares, A. Arnaldo
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Group Schemes, Formal Groups, and p-Divisible Groups

1986
When the editors of this volume and organizers of the conference asked me to lecture on group schemes with an eye to applications in arithmetic, they gave me—with characteristic forethought—a nearly impossible task. I was to cover group schemes in general, finite group schemes in particular, sketch an acquaintance with formal groups, and study p ...
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The nonperturbative functional renormalization group and its applications

Physics Reports, 2021
Nicolas Dupuis   +2 more
exaly  

Affine group schemes

2013
Alberto Elduque, Mikhail Kochetov
openaire   +1 more source

A Survey of Group Key Distribution Schemes With Self-Healing Property

IEEE Communications Surveys and Tutorials, 2013
Piotr Pacyna
exaly  

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