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List of bibliographic references

Number of relevant bibliographic references: 65.
[0-20] [0 - 20][0 - 50][20-40]
Ident.Authors (with country if any)Title
000177 (2012) J. Huebschmann [France]Braids and crossed modules
000271 (2011) Zbigniew OziewiczElectric and magnetic fields: do they need Lorentz covariance?
000461 (2009) V K Dobrev [Bulgarie]The exceptional Lie algebra E7(25): multiplets and invariant differential operators
000473 (2009) Some properties of the space of n-dimensional Lie algebras
000726 (2008) Pure spinor partition function and the massive superstring spectrum
000800 (2008) Bojko Bakalov [États-Unis] ; Nikolay M. Nikolov [Bulgarie] ; Karl-Henning Rehren [Bulgarie, Allemagne] ; Ivan Todorov [Bulgarie]Infinite-dimensional Lie algebras in 4D conformal quantum field theory
000B45 (2005) Type II string theory and modularity
000D49 (2004) J. Van HamelLichtenbaum-Tate duality for varieties over p-adic fields
000E37 (2003) Claudio Gorodski ; Gudlaugur ThorbergssonThe classification of taut irreducible representations
001019 (2001) A. R. D. Mathias [France]The strength of Mac Lane set theory
001026 (2001) Jakub Czajko [États-Unis]On conjugate complex time III: Superstrings and complex Lorentz transformation
001080 (2001) F. A. Muller [Pays-Bas]Sets, Classes, and Categories
001140 (2001) Yuri Bazlov [Israël]Graded Multiplicities in the Exterior Algebra
001226 (2000) The complex Toda chains and the simple Lie algebras: II. Explicit solutions and asymptotic behaviour
001229 (2000) Ivan Kupka [France] ; Waldyr M. Oliva [Portugal]The Non-Holonomic Mechanics
001234 (2000) Symmetry reduction for quantizeddiffeomorphism-invariant theories of connections
001363 (1999) J.-B. Bost [France]Potential theory and Lefschetz theorems for arithmetic surfaces
001400 (1999) Sandro Mattarei [Italie]Some Thin Pro- p -Groups
001536 (1998) The complex Toda chains and the simple Lie algebras - solutions and large time asymptotics
001594 (1998) Lie algebra treatment of three coupled oscillators
001600 (1998) Invariant subspaces in some function spaces on symmetric spaces. II

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