majors < make < makes

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List of bibliographic references

Number of relevant bibliographic references: 38.
[0-20] [0 - 20][0 - 38][20-37][20-40]

Ident.	Authors (with country if any)	Title
000110 (1972)	A. V. Mikhalev ; L. A. Skornyakov	Modules
000201 (1994)	Nicolas Bourbaki	Exponentials and Logarithms
000235 (2004)	Omar Lizardo [États-Unis]	The Cognitive Origins of Bourdieu's Habitus
000247 (1989)	Kenneth S. Brown [États-Unis]	Buildings
000971 (2011)	Claudio Bartocci [Italie]	Michael F. Atiyah
000B34 (1994)	Nicolas Bourbaki	Notation; Combinatorial Analysis
000C16 (2005)	Jonathan M. Borwein [Canada]	The Experimental Mathematician: the Pleasure of Discovery and the Role of Proof
000E83 (2010)	Johannes J. Duistermaat [Pays-Bas]	Automorphisms of Elliptic Surfaces
000E91 (2007)	Boris Pavlovich Kosyakov [Russie]	Mathematical Appendices
000E95 (1980)	Robert J. Blattner [États-Unis]	General Background
001033 (1983)	Bruce L. Reinhart [États-Unis]	Prolongations, Connections, and Characteristic Classes
001187 (2009)	Christian Fr Nsdal [États-Unis]	Deformation Quantization on the Closure of Minimal Coadjoint Orbits
001196 (2003)	Martin Rotter [Allemagne]	Techniques and Methods of Science from a Structuralist Point of View
001390 (1996)	R. W. Carter	On the Representation Theory of the Finite Groups of Lie Type over an Algebraically Closed Field of Characteristic 0
001433 (2013)	Laurent Gruson [France] ; Steven V. Sam [États-Unis] ; Jerzy Weyman [États-Unis]	Moduli of Abelian Varieties, Vinberg θ -Groups, and Free Resolutions
001708 (2010)	Rieuwert J. Blok [États-Unis]	Highest weight modules and polarized embeddings of shadow spaces
001774 (2004)	Nicole Bopp [France] ; Hubert Rubenthaler [France]	Local zeta functions for a class of symmetric spaces
001793 (2010)	Johannes J. Duistermaat [Pays-Bas]	Elliptic Surfaces
001C66 (1988)	Jean-Pierre Serre [France]	Generalized Jacobians
001C83 (2009)	Charles Chihara [États-Unis]	New directions for nominalist philosophers of mathematics
002127 (1987)	L. E. Khmeleva ; A. V. Yakovlev	Existence of a periodic resolution for an augmented algebra

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