Semigroup theory < Semigroups < Semiharmonic

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List of bibliographic references

Number of relevant bibliographic references: 23.
[0-20] [0 - 20][0 - 23][20-22][20-40]

Ident.	Authors (with country if any)	Title
000023 (1983)	V. V. Mukhin [Russie]	Defining topologies on semigroups with invariant measure
000337 (1987)	Jimmie D. Lawson [États-Unis]	Fields of tangent sets and hofmann cones
000366 (1952)	Hans R Dström	Convexity and norm in topological groups
000890 (1994)	L. Saloff-Coste [France]	Precise estimates on the rate at which certain diffusions tend to equilibrium
000D37 (1987)	V. V. Zhdan-Pushkin ; V. A. Ustimenko	Classical groups and metric association schemes
001022 (1995)	M. Zeitoun [France]	The join of the pseudovarieties of idempotent semigroups and locally trivial semigroups
001328 (1972)	N. H. Bingham [Royaume-Uni]	Random walk on spheres
001782 (1995)	Joachim Hilgert [Allemagne] ; Karl-Hermann Neeb [Allemagne]	Compression semigroups of open orbits on real flag manifolds
001C76 (1994)	Karl-Hermann Neeb [Allemagne]	Holomorphic representation theory II
001D01 (1995)	Joachim Hilgert [Allemagne] ; Karl-Hermann Neeb [Allemagne]	Maximality of compression semigroups
001E95 (1981)	Dietrich Helmer [Allemagne]	Continuity of semigroup actions
001F16 (1980)	Wolfgang Ruppert [Autriche]	The structure of semitopological monoids defined on compact connected 3-manifolds
002220 (2009)	Karl-Hermann Neeb	Contraction semigroups and representations
002294 (1979)	Wolfgang Ruppert [Autriche]	On compact locally connected semigroups with identity
002342 (1995)	Karl-Hermann Neeb [Allemagne]	Holomorphic representation theory. I
002974 (1991)		Libri ricevuti
002A36 (1975)		LINEAR -ALGEBRAS
002D54 (1988)	Yu. A. Brudnyi ; S. G. Krein ; E. M. Semenov	Interpolation of linear operators
002E34 (1995)	Joachim Hilgert [Allemagne] ; Karl-Hermann Neeb [Allemagne]	Compression semigroups of open orbits in complex manifolds
003079 (1976)	N. K. Nikol'Skii	Invariant subspaces in the theory of operators and theory of functions
003193 (1989)	Stephen J. Hegner [États-Unis]	Algebraic representation of dynamics and behavior for continuous-time linear systems

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