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Index « Teeft.i » - entrée « Quantum theory »
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Quantum theorem < Quantum theory < Quantum theta functions  Facettes :

List of bibliographic references indexed by Quantum theory

Number of relevant bibliographic references: 16.
Ident.Authors (with country if any)Title
000116 (2012) Jií HrivnákTwo types of Ediscretization of tori of compact semisimple Lie groups
000128 (2012) José A. VallejoSymplectic connections and Fedosov's quantization on supermanifolds
001359 (2000) Symmetry reduction for quantizeddiffeomorphism-invariant theories of connections
001378 (2000) T. C. Collins [États-Unis] ; D. F. Scofield [États-Unis]Quantum dynamical manifolds. 4. High‐temperature superconductors
001379 (2000) D. F. ScofieldQuantum dynamical manifolds 5. Hydrogen mass‐spacetime
001C72 (1995) George B. Kauffman [États-Unis]Book Review: The Biographical Dictionary of Scientists. Second Edition. Edited by R. Porter
001C74 (1995) Edgar HeilbronnerBook Review: Compromises: Quality, Quantity, and Cost: Biographical Encyclopedia of Scientists. 2nd Edition. Edited by J. Daintith, S. Mitchell, E. Tootill and D. Gjertsen
001D84 (1994) Infinite-dimensional analysis and quantum theory as semimartingale calculus
001E47 (1993) E. Corrigan [Royaume-Uni]Aspects of affine Toda field theory
001F14 (1993) Jutta Biedebach ; Bernd Buldt ; Kathrin Dahlhaus ; Ralf GoeresBibliography
001F15 (1993) E. CorriganAspects of affine Toda field theory
001F40 (1992) Eric Charpentier [France] ; Krzysztof Gawe Dzki [France]Wess-Zumino-Witten conformal field theory for simply laced groups at level one
002053 (1991) E. Corrigan [Royaume-Uni] ; P. E. Dorey [France]A representation of the exchange relation for affine Toda field theory
002742 (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
002B11 (1980) É. G. Poznyak ; D. D. SokolovIsometric immersions of Riemannian Spaces in Euclidean Spaces
002B23 (1980) D. D. Ivanenko [Russie] ; G. A. Sardanashvili [Russie]Extension of Einsteinian gravitation and prospects for a unified Gauge theory

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