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List of bibliographic references

Number of relevant bibliographic references: 37.
[0-20] [0 - 20][0 - 37][20-36][20-40]
Ident.Authors (with country if any)Title
000159 (1982) Lawrence C. Washington [États-Unis]Iwasawa’s Theory of ℤ p -extensions
000188 (2012) Israel Kleiner [Canada]The Biographies
000202 (1982) Bernard Teissier [France]Varietes polaires II Multiplicites polaires, sections planes, et conditions de whitney
000231 (2013) Jean Bourgain [États-Unis]Around the Sum-product Phenomenon
000249 (2008) Bernhard Beham [Autriche] ; Karl Sigmund [Autriche]A short tale of two cities: Otto schreier and the Hamburg— Vienna connection
000343 (1999) Joachim Lambek [Canada]Deductive Systems and Categories in Linguistics
000581 (2010) Marcel Berger [France]Conics and quadrics
000808 (2007) Albrecht Pietsch [Allemagne]Mathematics Is Made by Mathematicians
000815 (2010) André Haefliger [Suisse]Differential Cohomology
000978 (1970) Saunders Maclane [États-Unis]The Influence of M. H. Stone on the Origins of Category Theory
000B92 (2011) Oliver Goertsches [Allemagne] ; Sönke Rollenske [Allemagne]Torsion in equivariant cohomology and Cohen-Macaulay G -actions
000D29 (1972) Garth Warner [États-Unis]The Universal Enveloping Algebra of a Semi-Simple Lie Algebra
000D80 (1968) Klaus J NichOn the Classification of Regular O ( n )-Manifolds in Terms of their Orbit Bundles
000F98 (1989) N. Jacobson [France]Composition Algebras and Their Automorphisms
001182 (2010) Noël BonneuilTHE MATHEMATICS OF TIME IN HISTORY
001339 (1981) Michiel Hazewinkel [Pays-Bas]Harmonic Analysis and the Mathematics Behind Filtering and Prediction (D’Apres Cartier D’Apres Wiener and Kolmogorov)
001439 (1990) Juan Antonio Navarro González [Espagne]Duality and finite spaces
001592 (2010) James Borger [Australie]The basic geometry of Witt vectors. II: Spaces
001868 (1985) J. W. Lorimer [Canada]A Topological Characterization of Hjelmslev’s Classical Geometries
001873 (2001) Jean-Michel KantorHilbert’s Problems and Their Sequels
001885 (1972) James E. Humphreys [États-Unis]Semisimple Lie Algebras

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