Compacite < Compact < Compact Clifford–Klein forms

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List of bibliographic references

Number of relevant bibliographic references: 30.
[0-20] [0 - 20][0 - 30][20-29][20-40]

Ident.	Authors (with country if any)	Title
000194 (1984)	G. A. Margulis [Russie]	Arithmeticity of the irreducible lattices in the semi-simple groups of rank greater than 1
000366 (1952)	Hans R Dström	Convexity and norm in topological groups
000513 (1995)	W. W Comfort [États-Unis] ; F. Javier Trigos-Arrieta [États-Unis]	Locally pseudocompact topological groups
000663 (1985)	Yu. N. Mukhin	Topological groups
000A70 (2011)	Alexander I. Shtern	The structure of homomorphisms of connected locally compact groups into compact groups
000A75 (1990)	T. Wurzbacher [Allemagne]	On a conjecture of Guillemin and Sternberg in geometric quantization of multiplicity-free symplectic spaces
000B41 (1997)		On homological products
001064 (1978)	Herbert Abels [Allemagne]	A universal proper G -space
001066 (1960)	Bent Fuglede [Danemark]	On the theory of potentials in locally compact spaces
001124 (1979)	Jochen Brüning ; Ernst Heintze [Allemagne]	Representations of compact Lie groups and elliptic operators
001447 (1984)	R. J. Zimmer [États-Unis]	Kazhdan groups acting on compact manifolds
001498 (1986)		FREE SUBGROUPS AND COMPACT ELEMENTS OF CONNECTED LIE GROUPS
001D88 (1988)	L. I. Vainerman	Duality of algebras with an involution and generalized shift operators
001E61 (1972)	J. J. Duistermaat [Suède] ; L. Hörmander [Suède]	Fourier integral operators. II
001E95 (1981)	Dietrich Helmer [Allemagne]	Continuity of semigroup actions
001F60 (1985)	M. M. Vishik	Nonarchimedean spectral theory
002085 (1998)	Markus Stroppel [Allemagne]	Homogeneous Locally Compact Groups
002120 (1988)	Theo Grundhöfer [Allemagne]	Compact disconnected planes, inverse limits and homomorphisms
002270 (1980)	A. L. Onishchik	Pseudoconvexity in the theory of complex spaces
002343 (1953)	R. E. Edwards [Royaume-Uni]	A theory of radon measures on locally compact spaces
002454 (1983)	Mikhael Gromov [États-Unis] ; H. Blaine Lawson [États-Unis]	Positive scalar curvature and the Dirac operator on complete riemannian manifolds

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