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Serveur d'exploration Bourbaki - Curation (Istex)

Index « Keywords » - entrée « Compact sets »
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Compact semisroups < Compact sets < Compact space  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 19.
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 DströmConvexity and norm in topological groups
000B41 (1997) On homological products
001003 (1973) Jean-François Mertens [Belgique, États-Unis]Strongly supermedian functions and optimal stopping
001066 (1960) Bent Fuglede [Danemark]On the theory of potentials in locally compact spaces
001282 (1993) SPECTRAL SYNTHESIS IN A COMPLEX DOMAIN FOR A DIFFERENTIAL OPERATOR WITH CONSTANT COEFFICIENTS. IV: SYNTHESIS
001D17 (1996) ICIAM/GAMM 95 Applied Analysis
001D88 (1988) L. I. VainermanDuality of algebras with an involution and generalized shift operators
002017 (1979) M. S. Narasimhan [Inde] ; T. R. Ramadas [Inde]Geometry of SU (2) gauge fields
002488 (1975) Maurizio Cornalba [Italie] ; Phillip Griffiths [États-Unis]Analytic cycles and vector bundles on non-compact algebraic varieties
002514 (1998) Richard Crew [États-Unis]Finiteness theorems for the cohomology of an overconvergent isocrystal on a curve
002778 (1994) T. A. Springer [Pays-Bas]Reduction theory over global fields
002A80 (1976) REPRESENTATIONS OF THE GROUP GL(n, F) WHERE F IS A NON-ARCHIMEDEAN LOCAL FIELD
002B03 (1994) On the nature of homological products and duality
002D76 (1980) G. A. MargulisFiniteness of quotient groups of discrete subgroups
003193 (1989) Stephen J. Hegner [États-Unis]Algebraic representation of dynamics and behavior for continuous-time linear systems
003233 (1979) James Lepowsky [États-Unis] ; Robert V. Moody [Canada]Hyperbolic Lie algebras and quasi-regular cusps on Hilbert modular surfaces
003393 (1976) LOCAL LIE ALGEBRAS
003469 (1984) Robert J. Zimmer [États-Unis]Volume preserving actions of lattices in semisimple groups on compact manifolds

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