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The Ramanujan Journal < Theor Math Phys < Theoretical and Mathematical Physics  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 15.
Ident.Authors (with country if any)Title
000037 (2013) A. V. Zotov [Russie] ; A. V. Smirnov [Russie, États-Unis]Modifications of bundles, elliptic integrable systems, and related problems
000081 (2012) V. S. Gerdjikov [Bulgarie]Two-dimensional Toda field equations related to the exceptional algebra $\mathfrak{g}_2 $ : Spectral properties of the lax operators
000916 (2007) P. Ya. Grozman [Suède] ; D. A. Leites [Allemagne, Suède]Nonholonomic Riemann and Weyl tensors for flag manifolds
001990 (1995) T. A. Ivanova ; A. D. PopovSelf-dual Yang-Mills fields in d =4 and integrable systems in 1≤ d ≤3
001B35 (1994) V. S. GerdjikovThe generalized Zakharov-Shabat system and the soliton perturbations
001D16 (1993) E. CorriganAspects of affine Toda field theory
002217 (1988) V. A. AndreevBäcklund transformations of Toda chains
002372 (1986) D. V. Vasilevich ; V. D. LyakhovskiiMethod of special embeddings for grand unification models
002476 (1985) M. V. Savel'EvClassification of exactly integrable embeddings of two-dimensional manifolds. The coefficients of the third fundamental forms
002513 (1984) V. S. Vladimirov ; I. V. VolovichSuperanalysis
002517 (1984) D. A. Leites ; V. V. SerganovaSolutions of the classical Yang-Baxter equation for simple superalgebras
002558 (1984) A. V. Voronin ; V. N. Sushko ; S. S. KhoruzhiiAlgebras of unbounded operators and vacuum superselection rules in quantum field theory. I. Some properties of Op* algebras and vector states on them
002580 (1983) A. N. Leznov ; M. V. Savel'EvTwo-dimensional nonlinear equations of string type and their complete integration
002624 (1983) A. N. Leznov ; I. A. FedoseevExplicitly integrable models of quantum field theory with exponential interaction in two-dimensional space
002854 (1980) A. N. LeznovOn the complete integrability of a nonlinear system of partial differential equations in two-dimensional space

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