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Index « Keywords » - entrée « Projective variety »
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Projective varietiesrprojective geometry < Projective variety < Projectively  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 19.
Ident.Authors (with country if any)Title
000377 (1988) THE BRAUER GROUP OF QUOTIENT SPACESBY LINEAR GROUP ACTIONS
000577 (1996) D. Burns [Royaume-Uni, États-Unis] ; M. Flach [Royaume-Uni, États-Unis]Motivic L-functions and Galois module structures
000746 (1976) I. V. Dolgachev ; V. A. IskovskikhGeometry of algebraic varieties
000A53 (1995) Completely integrable projective symplectic 4-dimensional varieties
000A64 (1980) A. Borel [États-Unis]On the development of lie group theory
000A94 (1975) G. Harder [Allemagne] ; M. S. Narasimhan [Inde]On the cohomology groups of moduli spaces of vector bundles on curves
000E16 (1983) Kazuhisa Maehara [Japon]A finiteness property of varieties of general type
000F18 (1975) Paul Baum [États-Unis] ; William Fulton [États-Unis] ; Robert Macpherson [États-Unis]Riemann-roch for singular varieties
000F73 (1998) Frances Kirwan [Royaume-Uni]Momentum maps and reduction in algebraic geometry
001A31 (1992) THE THEOREM ON RESTRICTION OF INVARIANTS, AND NILPOTENT ELEMENTS IN
001B65 (1979) Stuart Turner [États-Unis, Brésil]The zeta function of a birational Severi-Brauer scheme
002128 (1984) Robert Silhol [France]Real algebraic surfaces with rational or elliptic fiberings
002130 (1999) Hajime Kaji [Japon] ; Masahiro Ohno [Japon] ; Osami Yasukura [Japon]Adjoint varieties and their secant varieties
002348 (1987) Joseph H. Silverman [États-Unis]Arithmetic distance functions and height functions in diophantine geometry
002593 (1993) János Kollár [États-Unis]Shafarevich maps and plurigenera of algebraic varieties
002808 (1996) A. J. De Jong [États-Unis]Smoothness, semi-stability and alterations
002C08 (1986) V. GinsburgCharacteristic varieties and vanishing cycles
003343 (1977) Spencer BlochAlgebraic K-theory and crystalline cohomology
003467 (1967) J. H. De Boer [Pays-Bas]The intersection multiplicity of a connected component

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