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List of bibliographic references

Number of relevant bibliographic references: 16.
Ident.Authors (with country if any)Title
000027 (1983) M. A. Olshanetsky [Russie] ; A. M. Perelomov [Russie]Quantum integrable systems related to lie algebras
000091 (2008) Jacques Helmstetter [France]Interior Multiplications and Deformations with Meson Algebras
000256 (2001) Reductions of -wave interactionsrelated to low-rank simple Lie algebras: I. -reductions
000387 (1999) Cheng-Hung Chang [Allemagne] ; Dieter H. Mayer [Allemagne]The Transfer Operator Approach to Selberg’s Zeta Function and Modular and Maass Wave Forms For P S L (2, ℤ)
000973 (1997) A. Agrachev [Russie] ; B. Bonnard [France] ; M. Chyba [Suisse] ; I. Kupka [France]Sub-Riemannian sphere in Martinet flat case
000B50 (2001) N-wave interactions related to simple Lie algebras. 2-reductions and soliton solutions
000B76 (1994) A. Gorsky [Suède] ; N. Nekrasov [Suède]Hamiltonian systems of Calogero-type, and two-dimensional Yang-Mills theory
001196 (2003) Martin Rotter [Allemagne]Techniques and Methods of Science from a Structuralist Point of View
001558 (2009) Luc Tartar [États-Unis]Wave Front Sets, H-Measures
001756 (2009) Waldyr A. Jr. Rodrigues ; José E. MaiorinoA unified theory for construction of arbitrary speeds (0 ≤ v < ∞) solutions of the relativistic wave equations
001929 (1997) Waldyr A. Rodrigues Jr. [Brésil] ; Jian-Yu Lu [États-Unis]On the existence of undistorted progressive waves (UPWs) of arbitrary speeds 0≤ϑ<∞ in nature
001C19 (2005) A. ChervovRaising Operators for the Whittaker Wave Functions of the Toda Chain and Intertwining Operators
002762 (2000) Hanno Sahlmann [États-Unis] ; Rainer Verch [États-Unis]Passivity and Microlocal Spectrum Condition
002D52 (1997) Maxwell's square roots from the metric tensors of wave surfaces and branches of solutions of the photon and phonon wave equations
003288 (1994) V. S. GerdjikovThe generalized Zakharov-Shabat system and the soliton perturbations
003389 (1994) V. I. Arnol ; S. P. NovikovNonholonomic Variational Problems on Three-Dimensional Lie Groups

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