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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
000036 (2013) Laurent Gruson [France] ; Steven V. Sam [États-Unis] ; Jerzy Weyman [États-Unis]Moduli of Abelian Varieties, Vinberg θ -Groups, and Free Resolutions
000171 (2012) T. Pecher [Allemagne]Classification of skew multiplicity-free modules
000214 (2011) F. E. A. Johnson [Royaume-Uni]Stably free modules over rings of Laurent polynomials
000381 (2010) Marco Riccardi [Italie]Free Magmas
000471 (2009) Cyril Houdayer [France]Strongly solid group factors which are not interpolated free group factors
000952 (2007) T. Y. Lam [États-Unis]Free Modules, Projective, and Injective Modules
000C11 (2005) D. Kotschick [Allemagne]Free circle actions with contractible orbits on symplectic manifolds
001328 (2000) F. Knop [États-Unis]Construction of commuting difference operators for multiplicity free spaces
001439 (1999) T. Y. Lam [États-Unis]Free Modules, Projective, and Injective Modules
001550 (1998) Friedrich Knop [États-Unis]Some remarks on multiplicity free spaces
001604 (1998) Luchezar L. Avramov [États-Unis]Infinite Free Resolutions
001792 (1997) Alexandros Patsourakos [Grèce]A Homotopy in the Usual Cochain Complex of Free Lie Algebras
001901 (1996) Seok-Jin Kang [Corée du Sud] ; Myung-Hwan Kim [Corée du Sud]Free Lie Algebras, Generalized Witt Formula, and the Denominator Identity
001B98 (1994) Ch. Birkenhake [Allemagne] ; H. Lange [Allemagne]Fixed-point free automorphisms of abelian varieties
001F09 (1991) FREE TOPOLOGICAL GROUPS OF METRIZABLE SPACES
001F77 (1990) SUBGROUPS AND HOMOLOGY OF FREE PRODUCTS OF PROFINITE GROUPS
002388 (1986) FREE SUBGROUPS AND COMPACT ELEMENTS OF CONNECTED LIE GROUPS
002642 (1983) A FINITENESS THEOREM FOR REPRESENTATIONS WITH A FREE ALGEBRA OF INVARIANTS
002A89 (1977) V. L. PopovRepresentations with a free module of covariants
002D18 (1974) David C. Hunt ; Sidney A. MorrisFree subgroups of free topological groups
002D20 (1974) ENDOMORPHISM RINGS OF FREE MODULES

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