Serveur d'exploration Bourbaki - Curation (Istex)

Index « AbsEn.i » - entrée « mathematicians »
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List of bibliographic references

Number of relevant bibliographic references: 46.
[0-20] [0 - 20][0 - 46][20-40]
Ident.Authors (with country if any)Title
000073 (2003) Amy E. Shell-Gellasch [États-Unis]Reflections of My Adviser: Stories of Mathematics and Mathematicians
000201 (1994) Nicolas BourbakiExponentials and Logarithms
000239 (2006) A. Connes [France, États-Unis]On the Foundations of Noncommutative Geometry
000249 (2008) Bernhard Beham [Autriche] ; Karl Sigmund [Autriche]A short tale of two cities: Otto schreier and the Hamburg— Vienna connection
000420 (1980) Eberhard KnoblochEinfluß der Symbolik und des Formalismus auf die Entwicklung des mathematischen Denkens
000634 (2004) Leo Corry [Israël]Introduction: Structures in Mathematics
000738 (2001) Reuben Hersh [États-Unis]Mathematical menopause, or, a young man’s game?
000808 (2007) Albrecht Pietsch [Allemagne]Mathematics Is Made by Mathematicians
000852 (1991) A. P. VeselovWhat Is an Integrable Mapping?
000924 (1992) Jean DieudonnéMathematics and Mathematicians
000A17 (2010) Martin Aigner [Allemagne] ; Günter M. Ziegler [Allemagne]Every finite division ring is a field
000A34 (1972) Henri LebesgueThe integral from Riemann to Bourbaki
000C16 (2005) Jonathan M. Borwein [Canada]The Experimental Mathematician: the Pleasure of Discovery and the Role of Proof
000F39 (2004) Leo Corry [Israël]Category Theory: Early Stages
000F59 (2003) J. Gutiérrez García ; M. A. De Prada Vicente ; A. P. ŠostakA Unified Approach To The Concept Of Fuzzy L -Uniform Space
001058 (2011) Lev Bukovsk [Slovaquie]Introduction
001171 (1994) I. A. Faradžev ; M. H. Klin ; M. E. MuzichukCellular Rings and Groups of Automorphisms of Graphs
001334 (1994) Nicolas BourbakiN Dimensional Spaces
001336 (2010) Jacques Distler [États-Unis] ; Skip Garibaldi [États-Unis]There is No “Theory of Everything” Inside E8
001529 (2011) Michèle Audin [France]After Fatou and Julia
001654 (2007) José Ferreir S [Espagne]Consolidation of Axiomatic Set Theory

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