learning < least < leave

Facettes : Author.f AffPays.f AffOrg.f AffRegion.f AffVille.f

List of bibliographic references

Number of relevant bibliographic references: 56.
[0-20] [0 - 20][0 - 50][20-40]

Ident.	Authors (with country if any)	Title
000077 (1992)	Avner Ash [États-Unis]	Galois representations and cohomology of GL ( n , ℤ)
000091 (2008)	Jacques Helmstetter [France]	Interior Multiplications and Deformations with Meson Algebras
000159 (1982)	Lawrence C. Washington [États-Unis]	Iwasawa’s Theory of ℤ p -extensions
000227 (2012)	Ralph Blumenhagen [Allemagne] ; Dieter Lüst [Allemagne] ; Stefan Theisen [Allemagne]	CFTs for Type II and Heterotic String Vacua
000358 (2002)	Bertrand Rémy [Israël]	Classical and Non-Linearity Properties of Kac-Moody Lattices
000430 (1983)	John Coates [France]	Infinite Descent on Elliptic Curves with Complex Multiplication
000623 (2008)	V. V. Gorbatsevich [Russie]	Invariant intrinsic Finsler metrics on homogeneous spaces and strong subalgebras of Lie algebras
000634 (2004)	Leo Corry [Israël]	Introduction: Structures in Mathematics
000653 (1997)	Ian M. Aberbach [États-Unis] ; Melvin Hochster [États-Unis]	Finite Tor dimension and failure of coherence in absolute integral closures
000662 (1991)	René Schoof	The exponents of the groups of points on the reductions of an elliptic curve
000721 (2000)	George Isac [Canada]	Topics on Solvability
000747 (2005)	Peter Va Mos [Royaume-Uni]	2-GOOD RINGS
000893 (2009)	Jilong Tong [France]	Diviseur thêta et formes différentielles
000924 (1992)	Jean Dieudonné	Mathematics and Mathematicians
000989 (2004)	Shun-Ichi Kimura [Japon]	Chow groups are finite dimensional, in some sense
000A68 (2011)	Marc Hindry [France]	Developments and Open Problems
000B44 (1995)	Albrecht Dold [Allemagne]	Functors of Complexes
000C27 (2013)	Alexey V. Borisov [Allemagne]	Introductory note to 1902a, s1902b, and s1902c
000C99 (2006)	Don Blasius	Hilbert modular forms and the Ramanujan conjecture
000D80 (1968)	Klaus J Nich	On the Classification of Regular O ( n )-Manifolds in Terms of their Orbit Bundles
000E39 (2010)	Marcel Berger [France]	The sphere by itself: can we distribute points on it evenly?

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