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Index « Keywords » - 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
000016 (1971) CYCLOTOMIC FIELDS AND MODULAR CURVES
000047 (1984) Henning Haahr Andersen [Danemark] ; Jens Carsten Jantzen [Allemagne]Cohomology of induced representations for algebraic groups
000057 (1998) Richard Pink [Allemagne]Compact Subgroups of Linear Algebraic Groups
000380 (2008) Mark Reeder [États-Unis]Supercuspidal L-packets of positive depth and twisted Coxeter elements
000389 (1972) Barry Mazur [États-Unis]Rational points of abelian varieties with values in towers of number fields
000596 (1990) D. L. Ulmer [États-Unis]On universal elliptic curves over Igusa curves
000653 (1997) Ian M. Aberbach [États-Unis] ; Melvin Hochster [États-Unis]Finite Tor dimension and failure of coherence in absolute integral closures
000D16 (1998) On Frobenius traces
001261 (1992) Robert F. Coleman [États-Unis] ; José Felipe Voloch [Brésil]Companion forms and Kodaira-Spencer theory
001643 (1966) John Tate [États-Unis]Endomorphisms of abelian varieties over finite fields
001707 (1980) Takayuki Oda [Japon]Formal groups attached to elliptic modular forms
001E09 (1984) ON CYCLES ON ABELIAN VARIETIES OF PRIME DIMENSION OVER FINITE OR NUMBER FIELDS
002105 (1978) Stuart Turner [Brésil]Adele rings of global field of positive characteristc
002134 (1988) M. Rapoport [Allemagne]On the local zeta function of quaternionic Shimura varieties with bad reduction
002458 (2010) A. Vasiu [États-Unis]Mod p classification of Shimura F ‐crystals
002872 (1989) Jack Morava [États-Unis]Forms of K -theory
002B54 (1980) ABELIAN VARIETIES, l-ADIC REPRESENTATIONS AND SL2
002C20 (1996) S. G. TankeevOn the Mumford-Tate conjecture for abelian varieties
002E43 (1990) Christopher Deninger ; Enric Nart [Espagne]Formal groups and L-series
003386 (1979) Y. G. Zarhin [Russie]Abelian varieties, l -adic representations and Lie algebras

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