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List of bibliographic references

Number of relevant bibliographic references: 156.
[0-20] [0 - 20][0 - 50][20-40]

Ident.	Authors (with country if any)	Title
000014 (1993)	D. V. Alekseevskij ; E. B. Vinberg ; A. S. Solodovnikov	Geometry of Spaces of Constant Curvature
000111 (2007)	Albrecht Pietsch [Allemagne]	Miscellaneous Topics
000212 (2004)	Gerhard Akihiro Kanamori [États-Unis]	Zermelo and Set Theory
000217 (2002)	R. H. Redfield [États-Unis]	Surveying Lattice-Ordered Fields
000327 (1990)	A. V. Arkhangel Ki ; V. V. Fedorchuk	The Basic Concepts and Constructions of General Topology
000353 (1970)	Edwin Hewitt [États-Unis] ; Kenneth A. Ross [États-Unis]	Representations and duality of compact groups
000359 (1993)	J. De Vries [Pays-Bas]	The General Framework
000372 (1981)	M. E. Mayer [États-Unis] ; A. Trautman [Pologne]	A Brief Introduction to the Geometry of Gauge Fields
000399 (2012)	Michel Waldschmidt [France]	Recent advances in Diophantine approximation
000425 (2007)	José Ferreir S [Espagne]	Dedekind and the Set-theoretical Approach to Algebra
000457 (1970)	Edwin Hewitt [États-Unis] ; Kenneth A. Ross [États-Unis]	Fourier transforms
000468 (1981)	Hans Jarchow [Allemagne]	Basic Duality Theory
000495 (1987)	N. N. Vakhania [Géorgie (pays)] ; V. I. Tarieladze [Géorgie (pays)] ; S. A. Chobanyan [Géorgie (pays)]	Measurability and Measures
000534 (1992)	S. P. Smith [États-Unis]	Quantum Groups: An Introduction and Survey for Ring Theorists
000559 (1997)	Akihiro Kanamori [États-Unis]	The Mathematical Import of Zermelo's Well-Ordering Theorem
000573 (1984)	Henrik Schlichtkrull [Danemark]	Semisimple symmetric spaces
000576 (2012)	Arati S. Khedekar [Inde] ; C S Rajan [Inde]	On cohomology theory for topological groups
000656 (1986)	V. F. Ignatenko	Some questions in the geometric theory of invariants of groups generated by orthogonal and oblique reflections
000663 (1985)	Yu. N. Mukhin	Topological groups
000671 (1966)	F. Hirzebruch [Allemagne]	Preparatory material
000675 (2009)	Roe Goodman [États-Unis] ; Nolan R. Wallach [États-Unis]	Representations on Spaces of Regular Functions

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