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Serveur d'exploration Bourbaki - Curation (Istex)

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List of bibliographic references

Number of relevant bibliographic references: 17.
Ident.Authors (with country if any)Title
000018 (2009) Victor Gerasimov [Brésil]Expansive Convergence Groups are Relatively Hyperbolic
000352 (2013) Daniel Bump [États-Unis]The Bruhat Decomposition
000392 (2000) Yasushi Komori [Japon]Theta Functions Associated with Affine Root Systems and the Elliptic Ruijsenaars Operators
000514 (2009) Jaan Valsiner [États-Unis]Cultural Psychology Today: Innovations and Oversights
000595 (1979) Walter Borho ; Hanspeter KraftÜber Bahnen und deren Deformationen bei linearen Aktionen reduktiver Gruppen
000722 (1987) Stephen P. Peterson [États-Unis]Arithmetic distance on compact symmetric spaces
000882 (1991) Michiel HazewinkelO
001349 (2012) Henri Bourlès [France] ; Ulrich Oberst [Autriche]Elimination, fundamental principle and duality for analytic linear systems of partial differential-difference equations with constant coefficients
001567 (2013) Igor V. Dolgachev [États-Unis]Numerical Trivial Automorphisms of Enriques Surfaces in Arbitrary Characteristic
001670 (2005) John J. Millson [États-Unis] ; Valerio Toledano Laredo [France]Casimir Operators and Monodromy Representations of Generalised Braid Groups
002185 (2010) Sergio Console [Italie] ; Antonio J. Di Scala [Italie] ; Carlos Olmos [Argentine, États-Unis]A Berger type normal holonomy theorem for complex submanifolds
002251 (2007) John M. Burns [Irlande (pays)] ; Michael J. Clancy [Irlande (pays)]RECURRENCE RELATIONS, DYNKIN DIAGRAMS AND PLÜCKER FORMULAE
002695 (2010) Jan Christian Rohde [Allemagne]Maximal automorphisms of Calabi-Yau manifolds versus maximally unipotent monodromy
002758 (1990) Friedrich Knop [Allemagne]Weylgruppe und Momentabbildung
002A88 (2012) Matthias NeuberInvariance, Structure, Measurement – Eino Kaila and the History of Logical Empiricism
003045 (1981) Howard L. Hiller [Royaume-Uni]Coinvariant Theory of a Coxeter Group
003232 (2012) Victor Gerasimov [Brésil]Floyd maps for relatively hyperbolic groups

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