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List of bibliographic references

Number of relevant bibliographic references: 127.
[0-20] [0 - 20][0 - 50][20-40]

Ident.	Authors (with country if any)	Title
000017 (2011)	Hiroyuki Okazaki [Japon] ; Noboru Endou [Japon] ; Yasunari Shidama [Japon]	Cartesian Products of Family of Real Linear Spaces
000045 (2010)	Michael Harris [France]	Arithmetic applications of the Langlands program
000049 (2012)	Shinichi Kobayashi [Japon]	The p -adic Gross-Zagier formula for elliptic curves at supersingular primes
000057 (1998)	Richard Pink [Allemagne]	Compact Subgroups of Linear Algebraic Groups
000110 (1972)	A. V. Mikhalev ; L. A. Skornyakov	Modules
000184 (2012)	Walter Freyn [Allemagne]	Kac-Moody Geometry
000213 (2000)	Peter Symonds [Royaume-Uni] ; Thomas Weigel [Royaume-Uni]	Cohomology of p -adic Analytic Groups
000244 (1995)	Götz Wiesend [Allemagne]	Lokal-Global-Prinzipien für die Brauergruppe
000297 (1997)	S. M. Srivastava [Inde]	Transfinite numbers
000393 (2009)	B. S. Yadav [Inde]	André Weil: His Book on Number Theory and Indian References
000420 (1980)	Eberhard Knobloch	Einfluß der Symbolik und des Formalismus auf die Entwicklung des mathematischen Denkens
000430 (1983)	John Coates [France]	Infinite Descent on Elliptic Curves with Complex Multiplication
000441 (1987)	Christoph Klingenberg [Allemagne]	Survey of the Proof of the Tate Conjectures for Hilbert-Blumenthal Surfaces
000447 (1965)	Paule Salvan	LES CONDITIONS D'ACCES AUX LIVRES POUR LES ETUDIANTS DU 1 ET DU 2 CYCLE EN FRANCE
000467 (2004)	Steven L. Kleiman	What is Abel’s Theorem Anyway?
000469 (2011)	Charles Torossian [France]	Applications de la bi-quantification à la théorie de Lie
000493 (2002)	Michael Atiyah [Royaume-Uni]	Mathematics in the 20th century
000534 (1992)	S. P. Smith [États-Unis]	Quantum Groups: An Introduction and Survey for Ring Theorists
000594 (2007)	Marco Riccardi [Italie]	The Jordan-Hölder Theorem
000637 (1971)	M. S. Tsalenko ; E. G. Shul Eifer	Categories
000749 (2013)	Álvaro Lozano-Robledo [États-Unis]	On the field of definition of $$p$$ -torsion points on elliptic curves over the rationals

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