Serveur d'exploration Bourbaki

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Lemma And NotCarlos T. Simpson

List of bibliographic references

Number of relevant bibliographic references: 18.
Ident.Authors (with country if any)Title
000154 Patrick Delorme [France] ; Eric M. Opdam [Pays-Bas]The Schwartz algebra of an affine Hecke algebra
000217 E. Kowalski [France]The large sieve, monodromy and zeta functions of curves
000218 David Hernandez [France]The Kirillov-Reshetikhin conjecture and solutions of T-systems
000343 A. R. D. Mathias [France]The strength of Mac Lane set theory
000373 Arjeh M. Cohen [Pays-Bas] ; Anja Steinbach [Allemagne] ; Rosane Ushirobira [France] ; David WalesLie Algebras Generated by Extremal Elements
000379 Lawrence Breen [France] ; William MessingCombinatorial Differential Forms
000413 J. Tilouine [France] ; E. Urban [France, États-Unis]Several-variable p -adic families of Siegel-Hilbert cusp eigensystems and their Galois representations
000418 Christian Blanchet [France]Hecke algebras, modular categories and 3-manifolds quantum invariants
000433 Ivan Babenko [France] ; Mikhail Katz [France, Israël]Systolic freedom of orientable manifolds
000438 Michel Jambu [France] ; Stefan Papadima [France, Roumanie]A generalization of fiber-type arrangements and a new deformation method
000449 Philippe Caldero [France]On the q -Commutations in Uq (n) at Roots of One
000557 Martin P. Holland [Royaume-Uni] ; Patrick Polo [France]K -theory of twisted differential operators on flag varieties
000582 J. B. Bost [France] ; A. Connes [France]Hecke algebras, type III factors and phase transitions with spontaneous symmetry breaking in number theory
000604 G. Laumon [France] ; M. Rapoport [Allemagne] ; U. Stuhler [Allemagne]$$D$$-elliptic sheaves and the langlands correspondence
000618 Olivier Mathieu [France, États-Unis]Classification of simple graded Lie algebras of finite growth
000620 Henri Gillet [États-Unis] ; Christophe Soulé [France]An arithmetic Riemann-Roch theorem
000641 J. Denef [Belgique] ; F. Loeser [France]Weights of exponential sums, intersection cohomology, and Newton polyhedra
000643 M. L. Brown [France]Euclidean rings of affine curves

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