numbering < numbers < numbersr

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

List of bibliographic references

Number of relevant bibliographic references: 125.
[0-20] [0 - 20][0 - 50][20-40]

Ident.	Authors (with country if any)	Title
000035 (2009)	W. A. Coppel [Australie]	The Number of Prime Numbers
000201 (1994)	Nicolas Bourbaki	Exponentials and Logarithms
000270 (2005)	Éric Gaudron [France]	Mesures d’indépendance linéaire de logarithmes dans un groupe algébrique commutatif
000297 (1997)	S. M. Srivastava [Inde]	Transfinite numbers
000399 (2012)	Michel Waldschmidt [France]	Recent advances in Diophantine approximation
000423 (2005)	Alain Valette [Suisse]	Group Pairs with Property (T), from Arithmetic Lattices
000425 (2007)	José Ferreir S [Espagne]	Dedekind and the Set-theoretical Approach to Algebra
000462 (2004)	Elementary Theory ; Philip Spain [Royaume-Uni]	Elementary Functions
000485 (2007)	Henri Cohen [France]	Bernoulli Polynomials and the Gamma Function
000486 (1992)	Pertti Lounesto [Royaume-Uni]	Clifford algebra calculations with a microcomputer
000494 (1998)	Stephen A. Dipippo ; Everett W. Howe	Real Polynomials with All Roots on the Unit Circle and Abelian Varieties over Finite Fields
000524 (1993)	Marcel Riesz [États-Unis, Suède]	Clifford Numbers and Spinors (Chapters I – IV)
000633 (1996)	Askar Dzhumadil Aev [Allemagne]	Virasoro type Lie algebras and deformations
000649 (1997)	Jean-Marie Souriau [France]	Manifolds
000719 (1994)	Nicolas Bourbaki	Uniform Spaces
000774 (1993)	David J. Grabiner [États-Unis] ; Peter Magyar [États-Unis]	Random Walks in Weyl Chambers and the Decomposition of Tensor Powers
000794 (1988)	Gerhard Preuss [Allemagne]	Completions
000811 (1973)	Alain Robert [Suisse]	Elliptic Curves in Characteristic zero
000845 (1997)	Pietro Corvaja [Italie]	Autour du théorème de Roth
000932 (2013)	Evgeny Feigin [Russie] ; Ghislain Fourier [Allemagne] ; Peter Littelmann [Allemagne]	PBW-filtration over ℤ and Compatible Bases for V ℤ( λ ) in Type A n and C n
000A18 (2012)	Wushi Goldring [États-Unis]	Unifying themes suggested by Belyi’s Theorem

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