Configurations of lines and general hyperplane sections.
Conformal actions with prescribed periods on Riemann surfaces
It is a natural question what is the set of minimal periods of a holomorphic maps on a Riemann surface of negative Euler characteristic. Sierakowski studied ordinary holomorphic periods on classical Riemann surfaces. Here we study orientation reversing automorphisms acting on classical Riemann surfaces, and also automorphisms of non-orientable unbordered Klein surfaces to which, following Singerman, we shall refer to as non-orientable Riemann surfaces. We get a complete set of conditions for the...
Conformal blocks and cohomology in genus 0
We give a characterization of conformal blocks in terms of the singular cohomology of suitable smooth projective varieties, in genus for classical Lie algebras and .
Conformal Duality and Compact Complex Surfaces.
Congruence properties of the hyperkloosterman sum
Congruences between cusp forms and the geometry of Jacobians of modular curves.
Congruences entre séries d'Eisenstein, dans le cas supersingulier.
Congruences et formes modulaires
Congruences for numerical data of an embedded resolution
Congruences for Special Values of L-functions of Elliptic Curves with Complex Multiplication.
Congruences of Cusp Forms and Special Values of Their Zeta Functions.
Congruences of lines with one-dimensional focal locus.
Congruenze per integrali ellittici
Conic sections in space defined by intersection conditions.
Conics in characteristic 2
Conjecture de Bloch et nombres de Milnor
Nous déduisons de la formule du conducteur, conjecturée par S. Bloch, celle de P. Deligne exprimant, dans le cas d'une singularité isolée, la dimension totale des cycles évanescents en fonction du nombre de Milnor. En particulier, la formule de Deligne est établie en dimension relative un; en appendice, on généralise cet énoncé au cas d'un lieu singulier propre.
Conjecture de Franchetta forte.
Conjugate algebraic numbers on conics
Conjugation of Kuga fiber varieties.
Conjugations of Arithmetic Automorphic Function Fields.