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Index « Titre (en) » - entrée « monodromy »
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monoculture < monodromy < monographien  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 18.
Ident.Authors (with country if any)Title
000361 (2010) Jan Christian Rohde [Allemagne]Maximal automorphisms of Calabi-Yau manifolds versus maximally unipotent monodromy
000486 (2009) Wolfgang Ebeling [Allemagne]Poincaré series and monodromy of the simple and unimodal boundary singularities
000920 (2007) V. P. Leksin [Russie]Monodromy of Veselov-Kohno-Cherednik R -systems
000921 (2007) V. P. Leksin [Russie]Monodromy of Fuchsian systems on complex linear spaces
000A40 (2006) E. Kowalski [France]The large sieve, monodromy and zeta functions of curves
000B99 (2005) Lorenzo Ramero [France]Local monodromy in non-Archimedean analytic geometry
000C22 (2005) O. Bültel [Allemagne]Construction of abelian varieties with given monodromy
000C32 (2005) John J. Millson [États-Unis] ; Valerio Toledano Laredo [France]Casimir Operators and Monodromy Representations of Generalised Braid Groups
000C84 (2004) Tetsushi Ito [Japon]Weight-monodromy conjecture for p -adically uniformized varieties
000F67 (2002) Wolfgang Ebeling [États-Unis]Poincaré series and monodromy of a two-dimensional quasihomogeneous hypersurface singularity
001110 (2001) Alexandru Dimca [France]Monodromy and Hodge Theory of Regular Functions
001126 (2001) Nicholas M. Katz [États-Unis]L -Functions and Monodromy: Four Lectures on Weil II
001477 (1999) Tadashi Ochiai [Japon]$l$ -independence of the trace of monodromy
001534 (1998) Richard Pinkℓ-adic algebraic monodromy groups, cocharacters, and the MumfordTate conjecture
001867 (1996) On -monodromy groups of singularities
001D70 (1992) M. Larsen [États-Unis] ; R. Pink [Allemagne]On ℓ of algebraic monodromy groups in compatible systems of representations
002466 (1985) A. N. Varchenko ; S. V. ChmutovFinite irreducible groups, generated by reflections, are monodromy groups of suitable singularities
002766 (1981) ON THE RECOVERY OF A PFAFFIAN SYSTEM OF FUCHSIAN TYPE FROM THE GENERATORS OF THE MONODROMY GROUP

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