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Cohomologial dimension of Laumon 1-motives up to isogenies

Nicola Mazzari (2010)

Journal de Théorie des Nombres de Bordeaux

We prove that the category of Laumon 1-motives up to isogenies over a field of characteristic zero is of cohomological dimension 1 . As a consequence this implies the same result for the category of formal Hodge structures of level 1 (over ).

Cohomology of the G-Hilbert Scheme for 1/r(1,1,R−1)

Kędzierski, Oskar (2004)

Serdica Mathematical Journal

2000 Mathematics Subject Classification: Primary 14E15; Secondary 14C05,14L30.In this note we attempt to generalize a few statements drawn from the 3-dimensional McKay correspondence to the case of a cyclic group not in SL(3, C). We construct a smooth, discrepant resolution of the cyclic, terminal quotient singularity of type 1/r(1,1,r−1), which turns out to be isomorphic to Nakamura’s G-Hilbert scheme. Moreover we explicitly describe tautological bundles and use them to construct a dual basis to...

Commutative algebraic groups and p-adic linear forms

Clemens Fuchs, Duc Hiep Pham (2015)

Acta Arithmetica

Let G be a commutative algebraic group defined over a number field K that is disjoint over K from a and satisfies the condition of semistability. Consider a linear form l on the Lie algebra of G with algebraic coefficients and an algebraic point u in a p-adic neighbourhood of the origin with the condition that l does not vanish at u. We give a lower bound for the p-adic absolute value of l(u) which depends up to an effectively computable constant only on the height of the linear form, the height...

Compactification des variétés de Deligne-Lusztig

Cédric Bonnafé, Raphaël Rouquier (2009)

Annales de l’institut Fourier

Nous construisons explicitement la normalisation de la compactification de Bott-Samelson-Demazure-Hansen des variétés de Deligne-Lusztig X ( w ) dans leur revêtement Y ( w ) et retrouvons ainsi un résultat de Deligne-Lusztig sur la monodromie locale autour des diviseurs de la compactification.

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