Group schemata < Group scheme < Group schemes

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List of bibliographic references

Number of relevant bibliographic references: 40.
[0-20] [0 - 20][0 - 40][20-40]

Ident.	Authors (with country if any)	Title
000360 (2010)	A. Vasiu [États-Unis]	Mod p classification of Shimura F ‐crystals
000E67 (2003)		On the Brauer group of an arithmetic scheme. II
001076 (2001)	Q. Liu ; D. Lorenzini	Special fibers of Néron models and wild ramification
001170 (2001)	Lawrence Breen [France] ; William Messing	Combinatorial Differential Forms
001196 (2000)	Yu Chen [Italie]	On classification of affine Kac–Moody groups
001241 (2000)	E. Landvogt	Some functional properties of the Bruhat-Tits building
001272 (2000)	Urs Hartl ; Werner Lütkebohmert	On rigid-analytic Picard varieties
001295 (2000)	Wee Teck Gan [États-Unis] ; Benedict H. Gross [États-Unis]	Integral Embeddings of Cubic Norm Structures
001359 (1999)	Serge Skryabin [Russie]	Smoothness, flatness and deformations of subalgebras
001840 (1996)	Tohsuke Urabe	The bilinear form of the Brauer group of a surface
001894 (1996)	Benedict H. Gross [États-Unis]	Groups over ℤ
001918 (1996)	Nikolai Vavilov [Allemagne, Russie] ; Eugene Plotkin [Israël, Italie]	Chevalley groups over commutative rings: I. Elementary calculations
001A89 (1995)	V. E. Voskresenskii	Adele groups and Siegel-Tamagawa formulas
001C11 (1994)	Arnaud Beauville [France] ; Yves Laszlo [France]	Conformal blocks and generalized theta functions
001F10 (1991)	M. L. Brown [France]	Euclidean rings of affine curves
001F88 (1990)	D. L. Ulmer [États-Unis]	On universal elliptic curves over Igusa curves
002020 (1990)	Christopher Deninger ; Enric Nart [Espagne]	Formal groups and L-series
002185 (1988)	Stephen Donkin [Royaume-Uni]	Invariants of unipotent radicals
002262 (1987)	N. A. Vavilov	Parabolic subgroups of Chevalley groups over a semilocal ring
002452 (1985)	A. J. Scholl [Royaume-Uni]	Modular forms and de Rham cohomology; Atkin-Swinnerton-Dyer congruences
002551 (1984)	B. Mazur [États-Unis] ; A. Wiles [États-Unis]	Class fields of abelian extensions of Q

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