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Projective varietiesrprojective geometry < Projective variety < Projectively  Facettes :

List of bibliographic references indexed by Projective variety

Number of relevant bibliographic references: 19.
Ident.Authors (with country if any)Title
001515 (1999) Hajime Kaji [Japon] ; Masahiro Ohno [Japon] ; Osami Yasukura [Japon]Adjoint varieties and their secant varieties
001640 (1998) Frances Kirwan [Royaume-Uni]Momentum maps and reduction in algebraic geometry
001A48 (1996) A. J. De Jong [États-Unis]Smoothness, semi-stability and alterations
001A68 (1996) D. Burns [Royaume-Uni, États-Unis] ; M. Flach [Royaume-Uni, États-Unis]Motivic L-functions and Galois module structures
001C65 (1995) Completely integrable projective symplectic 4-dimensional varieties
001E74 (1993) János Kollár [États-Unis]Shafarevich maps and plurigenera of algebraic varieties
001F55 (1992) THE THEOREM ON RESTRICTION OF INVARIANTS, AND NILPOTENT ELEMENTS IN
002390 (1988) THE BRAUER GROUP OF QUOTIENT SPACESBY LINEAR GROUP ACTIONS
002543 (1987) Joseph H. Silverman [États-Unis]Arithmetic distance functions and height functions in diophantine geometry
002639 (1986) V. GinsburgCharacteristic varieties and vanishing cycles
002765 (1984) Robert Silhol [France]Real algebraic surfaces with rational or elliptic fiberings
002885 (1983) Kazuhisa Maehara [Japon]A finiteness property of varieties of general type
002A97 (1980) A. Borel [États-Unis]On the development of lie group theory
002B79 (1979) Stuart Turner [États-Unis, Brésil]The zeta function of a birational Severi-Brauer scheme
002D60 (1977) Spencer BlochAlgebraic K-theory and crystalline cohomology
002E37 (1976) I. V. Dolgachev ; V. A. IskovskikhGeometry of algebraic varieties
002E97 (1975) Paul Baum [États-Unis] ; William Fulton [États-Unis] ; Robert Macpherson [États-Unis]Riemann-roch for singular varieties
002F01 (1975) G. Harder [Allemagne] ; M. S. Narasimhan [Inde]On the cohomology groups of moduli spaces of vector bundles on curves
003395 (1967) J. H. De Boer [Pays-Bas]The intersection multiplicity of a connected component

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