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List of bibliographic references

Number of relevant bibliographic references: 25.
[0-20] [0 - 20][0 - 25][20-24][20-40]

Ident.	Authors (with country if any)	Title
000159 (1982)	Lawrence C. Washington [États-Unis]	Iwasawa’s Theory of ℤ p -extensions
000451 (1993)	E. B. Vinberg ; O. V. Shvartsman	Discrete Groups of Motions of Spaces of Constant Curvature
000881 (2003)	Angus Macintyre [Royaume-Uni]	Model Theory: Geometrical and Set-Theoretic Aspects and Prospects
000A18 (2012)	Wushi Goldring [États-Unis]	Unifying themes suggested by Belyi’s Theorem
000A68 (2011)	Marc Hindry [France]	Developments and Open Problems
000B39 (2008)	Hans Peter Schlickewei [Allemagne]	The Mathematical Work of Wolfgang Schmidt
001303 (1997)	A. G Helminck	Tori Invariant under an Involutorial Automorphism II
001507 (1990)	V. I. Arnol ; A. B. Givental	Symplectic Geometry
001941 (1997)	Lawrence C. Washington [États-Unis]	Iwasawa’s Theory of ℤ-extensions
001998 (2001)	Sibe Mardeši [Croatie] ; Jack Segal [États-Unis]	History of Shape Theory and its Application to General Topology
001B27 (1994)	Arthur L. Besse	Some Trends in Riemannian Geometry
001B95 (2008)	Sergio Console [Italie] ; Antonio J. Di Scala [Italie]	Parallel submanifolds of complex projective space and their normal holonomy
002274 (2001)	V. I. Arnol ; A. B. Givental ; S. P. Novikov	Symplectic Geometry
002527 (1997)	Roland Wagner-Döbler [Allemagne]	Self-Organization of Scientific Specialization and Diversification: A Quantitative Case Study
002850 (1985)	Igor B. Frenkel [États-Unis] ; James Lepowsky [États-Unis] ; Arne Meurman [États-Unis]	A Moonshine Module for the Monster
002905 (1991)	L. A. Bokhut ; I. V. L Ov ; V. K. Kharchenko	Noncommutative Rings
002B05 (2013)	Hailong Dao [États-Unis]	Some Homological Properties of Modules over a Complete Intersection, with Applications
002B70 (1996)	Philip Feinsilver [États-Unis] ; René Schott [France]	Introduction
002D43 (2004)	Maria Georgiadou	The Final Years
002D96 (1994)	Nicolas Bourbaki	The Evolution of Algebra
002E16 (1994)	Nicolas Bourbaki	Haar Measure. Convolution

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