Serveur d'exploration Bourbaki - Curation (Istex)

Index « AbsEn.i » - entrée « suppose »
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List of bibliographic references

Number of relevant bibliographic references: 19.
Ident.Authors (with country if any)Title
000049 (2012) Shinichi Kobayashi [Japon]The p -adic Gross-Zagier formula for elliptic curves at supersingular primes
000137 (2000) Richard PinkEuler–Poincaré formula in equal characteristic¶under ordinariness assumptions
000D18 (1976) Charles ChristensonPROPOSALS FOR A PROGRAM OF EMPIRICAL RESEARCH INTO THE PROPERTIES OF TRIANGLES
000E02 (2007) Boris Širola [Croatie]Pairs of Semisimple Lie Algebras and their Maximal Reductive Subalgebras
001256 (2003) H. Zöschinger [Allemagne]Starke Kotorsionsmoduln
001782 (1995) Joachim Hilgert [Allemagne] ; Karl-Hermann Neeb [Allemagne]Compression semigroups of open orbits on real flag manifolds
001A96 (1992) Ulrich DempwolffPerspectivities of odd order and chevalley groups
001C58 (2000) George F. Leger ; Eugene M. LuksGeneralized Derivations of Lie Algebras
001E54 (2010) F. Donzelli [États-Unis] ; A. Dvorsky [États-Unis] ; S. Kaliman [États-Unis]Algebraic density property of homogeneous spaces
001E59 (2009) Matthew Baker [États-Unis]A finiteness theorem for canonical heights attached to rational maps over function fields
001F19 (1988) Jean-Pierre Serre [France]Algebraic Curves
002108 (2003) Alexander Premet [Royaume-Uni]Nilpotent commuting varieties of reductive Lie algebras
002114 (1999) John Coates [Royaume-Uni] ; Ramdorai Sujatha [Inde]Euler-Poincaré characteristics of abelian varieties
002138 (2010) Kishore Marathe [États-Unis]Algebra
002407 (1989) Karl-Goswin Grosse-Erdmann [Allemagne]Regularity properties of functional equations and inequalities
002740 (1995) Alexander Premet [États-Unis]Irreducible representations of Lie algebras of reductive groups and the Kac-Weisfeiler conjecture
002C28 (2011) Lev Bukovsk [Slovaquie]Measure Theory
003028 (1988) Jean-Pierre Serre [France]Class Field Theory
003228 (2006) Tillmann Jentsch [Allemagne] ; Helmut Reckziegel [Allemagne]Submanifolds with Parallel Second Fundamental Form Studied via the Gauss Map

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