Representability theorem < Representable < Representable etale

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List of bibliographic references

Number of relevant bibliographic references: 22.
[0-20] [0 - 20][0 - 22][20-21][20-40]

Ident.	Authors (with country if any)	Title
000A77 (2006)		On differential invariants of geometric structures
000F05 (2003)		Derived categories of coherent sheaves and equivalences between them
001170 (2001)	Lawrence Breen [France] ; William Messing	Combinatorial Differential Forms
001871 (1996)	A. Ramanathan [Inde]	Moduli for principal bundles over algebraic curves: II
001903 (1996)	A. Yu. Khrenninkov	Distributions and partial differential equations on superspace
001D22 (1993)	G. Laumon [France] ; M. Rapoport [Allemagne] ; U. Stuhler [Allemagne]	$$D$$-elliptic sheaves and the langlands correspondence
001F76 (1990)	A. B. Givental'	Singular Lagrangian manifolds and their Lagrangian maps
002086 (1989)	Angelo Vistoli [États-Unis]	Intersection theory on algebraic stacks and on their moduli spaces
002609 (1983)	Bent Fuglede [Danemark]	Integral representation of fine potentials
002707 (1982)	V. Ya. Lin	Artin braids and the groups and spaces connected with them
002772 (1981)		Linear groups
002B63 (1976)	A. P. Youschkevitch [Russie]	The concept of function up to the middle of the 19th century
002B96 (1976)	I. V. Dolgachev ; V. A. Iskovskikh	Geometry of algebraic varieties
002D30 (1974)	I. V. Dolgachev	Abstract algebraic geometry
002E05 (1973)	Herbert Popp [Allemagne]	On moduli of algebraic varieties. I
002E69 (1972)	Barry Mazur [États-Unis]	Rational points of abelian varieties with values in towers of number fields
002F46 (1971)		Homological methods in the theory of locally convex spaces
003055 (1969)	P. Deligne ; D. Mumford	The irreducibility of the space of curves of given genus
003068 (1969)	Lawrence Breen [États-Unis]	Extensions of abelian sheaves and Eilenberg-Maclane algebras
003195 (1966)	Robin Hartshorne	Connectedness of the Hilbert scheme
003256 (1964)	J. P. Murre	On contravariant functors from the category of preschemes over a field into the category of abelian groups (with an application to the picard functor)

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