Serveur d'exploration Bourbaki - Curation (Istex)

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Vecteurs distributions < Vector < Vector addition  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 17.
Ident.Authors (with country if any)Title
000043 (1957) Shoshichi Kobayaschi [États-Unis]Theory of connections
000273 (1978) Bertram Kostant [États-Unis]On Whittaker vectors and representation theory
000A58 (2000) K. C. Hannabuss [Royaume-Uni]Highest weights, projective geometry, and the classical limit: I. Geometrical aspects and the classical limit
000D05 (1987) Yu. I. ErmakovTheory of invariants of structural tensor fields
001257 (1995) Gregory H. Moore [Canada]The axiomatization of linear algebra: 1875-1940
001378 (1991) G. Sartori [Italie]Geometric invariant theory: a model-independent approach to spontaneous symmetry and/or supersymmetry breaking
001555 (2010) A. Stenvall [Finlande] ; T. TarhasaariAn eddy current vector potential formulation for estimating hysteresis losses ofsuperconductors with FEM
001625 (2002) Invariant subspaces in some function spaces on symmetric spaces. III
001858 (2009) Laurent Stolovitch [France]Progress in normal form theory
001B19 (1991) José F. Cari Ena [Espagne] ; Carlos L Pez [Espagne] ; Eduardo Martínez [Espagne]Sections along a map applied to higher-order Lagrangian mechanics. Noether's theorem
001C22 (1985) Kunio Kakié [Japon]A fundamental property of Monge characteristics in involutive systems of non-linear partial differential equations and its application
002488 (1975) Maurizio Cornalba [Italie] ; Phillip Griffiths [États-Unis]Analytic cycles and vector bundles on non-compact algebraic varieties
002C25 (1984) Michel Dubois-VioletteThe theory of overdetermined linear systems and its applications to non-linear field equations
002E04 (2011) Zbigniew OziewiczElectric and magnetic fields: do they need Lorentz covariance?
002E29 (1995) Jean-Luc Dorier [France]A general outline of the genesis of vector space theory
002F39 (1992) L. C. Biedenharn [États-Unis] ; M. A. Lohe [Australie]An extension of the Borel-Weil construction to the quantum group U q ( n )
003105 (1996) Agostino Pràstaro [Italie, Niger]Quantum geometry of super PDEs

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