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Index « Teeft.i » - entrée « Frobenius endomorphism »
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Frobenius elements < Frobenius endomorphism < Frobenius endomorphisms  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 20.
Ident.Authors (with country if any)Title
000360 (2010) A. Vasiu [États-Unis]Mod p classification of Shimura F ‐crystals
000757 (2008) Mark Reeder [États-Unis]Supercuspidal L-packets of positive depth and twisted Coxeter elements
001584 (1998) On Frobenius traces
001646 (1998) Richard Pink [Allemagne]Compact Subgroups of Linear Algebraic Groups
001689 (1997) Ian M. Aberbach [États-Unis] ; Melvin Hochster [États-Unis]Finite Tor dimension and failure of coherence in absolute integral closures
001866 (1996) S. G. TankeevOn the Mumford-Tate conjecture for abelian varieties
001E01 (1992) Robert F. Coleman [États-Unis] ; José Felipe Voloch [Brésil]Companion forms and Kodaira-Spencer theory
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
002098 (1989) Jack Morava [États-Unis]Forms of K -theory
002167 (1988) M. Rapoport [Allemagne]On the local zeta function of quaternionic Shimura varieties with bad reduction
002532 (1984) ON CYCLES ON ABELIAN VARIETIES OF PRIME DIMENSION OVER FINITE OR NUMBER FIELDS
002549 (1984) Henning Haahr Andersen [Danemark] ; Jens Carsten Jantzen [Allemagne]Cohomology of induced representations for algebraic groups
002877 (1980) Takayuki Oda [Japon]Formal groups attached to elliptic modular forms
002893 (1980) ABELIAN VARIETIES, l-ADIC REPRESENTATIONS AND SL2
002976 (1979) Y. G. Zarhin [Russie]Abelian varieties, l -adic representations and Lie algebras
002A40 (1978) Stuart Turner [Brésil]Adele rings of global field of positive characteristc
002E69 (1972) Barry Mazur [États-Unis]Rational points of abelian varieties with values in towers of number fields
002F58 (1971) CYCLOTOMIC FIELDS AND MODULAR CURVES
003194 (1966) John Tate [États-Unis]Endomorphisms of abelian varieties over finite fields

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