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Index « Teeft.i » - entrée « First order »
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First occurrence < First order < First order moment restriction  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 19.
Ident.Authors (with country if any)Title
001488 (1998) R. Léandre [France]Stochastic gauge transform of the string bundle
001903 (1996) A. Yu. KhrenninkovDistributions and partial differential equations on superspace
001904 (1996) Differential operators on graded algebras
001A55 (1995) Ivan Cherednik [États-Unis]Elliptic quantum many-body problem and double affine Knizhnik-Zamolodchikov equation
001A94 (1995) Jean-Luc Dorier [France]A general outline of the genesis of vector space theory
001D27 (1992) Agostino Prástaro [Italie]Quantum geometry of PDE's
001D47 (1992) P. M. H. Wilson [Royaume-Uni]The kähler cone on Calabi-Yau threefolds
001D89 (1992) Atsushi Matsuo [Japon]Integrable connections related to zonal spherical functions
001E64 (1991) T. Jaroszewicz [États-Unis] ; P. S Kurzepa [États-Unis]Spin, statistics, and geometry of random walks
002089 (1989) Christopher Deninger [Allemagne]Higher regulators and Hecke L -series of imaginary quadratic fields I
002158 (1988) Dirk-Jan Smit [Pays-Bas]String theory and algebraic geometry of moduli spaces
002498 (1984) Michel Dubois-VioletteThe theory of overdetermined linear systems and its applications to non-linear field equations
002499 (1984) P. Cutta Ramusino [Italie] ; C. Reina [Italie]The action of the group of bundle-automorphisms on the space of connections and the geometry of gauge theories
002577 (1983) N. V. Stepanovgeometry of differential equations
002669 (1982) S. S. Demidov [Russie]The study of partial differential equations of the first order in the 18th and 19th centuries
002B89 (1976) LOCAL LIE ALGEBRAS
002C61 (1975) LOCAL CLASSIFICATION OF NON-LINEAR FIRST ORDER PARTIAL DIFFERENTIAL EQUATIONS
002E84 (1972) J. J. Duistermaat [Suède] ; L. Hörmander [Suède]Fourier integral operators. II
003066 (1969) HARMONIC ANALYSIS OF FUNCTIONS ON SEMISIMPLE LIE GROUPS. II

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