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List of bibliographic references

Number of relevant bibliographic references: 115.
[0-20] [0 - 20][0 - 50][20-40]

Ident.	Authors (with country if any)	Title
000066 (1991)	Roland Huber [Allemagne]	Spezialisierungen im reellen spektrum zu einer komplexen varietät
000109 (1979)	Jean-Pierre Serre [France]	Discrete Valuation Rings and Dedekind Domains
000148 (1991)	T. Chinburg ; R. Rumely	Well-Adjusted Models for Curves over Dedekind Rings
000161 (2007)	Ottmar Loos [Autriche]	Discriminant algebras of finite rank algebras and quadratic trace modules
000323 (2003)	P. A. Krylov ; A. V. Mikhalev ; A. A. Tuganbaev	Properties of Endomorphism Rings of Abelian Groups. II
000385 (2005)	Ragnar-Olaf Buchweitz [Canada] ; Hubert Flenner [Allemagne]	Power series rings and projectivity
000484 (1973)	Robert M. Fossum [États-Unis]	The Divisor Class Group and Factorial Rings
000517 (2002)	P. A. Krylov ; A. V. Mikhalev ; A. A. Tuganbaev	Properties of endomorphism rings of Abelian groups, I
000564 (1982)	Yu. A. Bakhturin ; A. M. Slin'Ko ; I. P. Shestakov	Nonassociative rings
000572 (1991)	Lê D Ng Tráng [États-Unis]	Depth and Perversity
000642 (1976)		IDEALS IN COMMUTATIVE RINGS
000655 (1991)		BOUNDED GENERATION OF CHEVALLEY GROUPS OVER RINGS OF ALGEBRAIC S-INTEGERS
000664 (2003)	J. Winkelmann	Invariant rings and quasiaffine quotients
000669 (2000)	Hagen Knaf [Allemagne]	Divisors on varieties over valuation domains
000687 (2000)	W. W Comfort ; Dieter Remus [Allemagne] ; Horst Szambien [Allemagne]	Extending Ring Topologies
000747 (2005)	Peter Va Mos [Royaume-Uni]	2-GOOD RINGS
000819 (1993)	B. H. Dayton [États-Unis] ; C. A. Weibel [États-Unis]	Module Structures on the Hochschild and Cyclic Homology of Graded Rings
000858 (1971)	R. B. Treger [Russie]	Flat cyclic modules
000938 (2009)	Larry Smith	-Invariant ideals in rings of invariants
000966 (1997)	Frauke M. Bleher ; Meinolf Geck [France] ; Wolfgang Kimmerle [Allemagne]	Automorphisms of Generic Iwahori–Hecke Algebras and Integral Group Rings of Finite Coxeter Groups
000A17 (2010)	Martin Aigner [Allemagne] ; Günter M. Ziegler [Allemagne]	Every finite division ring is a field

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