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Dual bases < Dual basis < Dual canonical basis  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 17.
Ident.Authors (with country if any)Title
000F83 (2002) Invariant subspaces in some function spaces on symmetric spaces. III
001253 (2000) T. C. Collins [États-Unis] ; D. F. Scofield [États-Unis]Quantum dynamical manifolds. 4. High‐temperature superconductors
001570 (1998) J. Hemmeter [États-Unis] ; V. J. Ustimenko [Ukraine] ; A. J. Woldar [États-Unis]Orbital Schemes of B 3( q ) Acting on 2-Dimensional Totally Isotropic Subspaces
001573 (1998) Philippe Caldero [France]On the q -Commutations in Uq (n) at Roots of One
001636 (1998) Elie Compoint [France]Differential Equations and Algebraic Relations
001664 (1998) K. C Hannabuss [Royaume-Uni]A Quantum Witt Construction
001784 (1997) Timothy J. Hodges ; Thierry Levasseur [France] ; Margarita Toro [Colombie]Algebraic Structure of Multiparameter Quantum Groups
001790 (1997) Robert Leduc ; Arun Ram [États-Unis]A Ribbon Hopf Algebra Approach to the Irreducible Representations of Centralizer Algebras: The Brauer, Birman–Wenzl, and Type A Iwahori–Hecke Algebras
001D54 (1992) THE THEOREM ON RESTRICTION OF INVARIANTS, AND NILPOTENT ELEMENTS IN
001D89 (1992) Atsushi Matsuo [Japon]Integrable connections related to zonal spherical functions
002092 (1989) Y. L. Tong [États-Unis] ; S. P. Wang [États-Unis]Geometric realization of discrete series for semisimple symmetric spaces
002289 (1987) Yu. G. LumisteDifferential-geometric structures and Gauge theories
002445 (1985) REGULAR ELEMENTS IN SPACES OF LINEAR REPRESENTATIONS OF REDUCTIVE ALGEBRAIC GROUPS
002550 (1984) Roe Goodman [États-Unis] ; Nolan R. Wallach [États-Unis]Classical and quantum mechanical systems of Toda-lattice type
002945 (1979) Jochen Brüning ; Ernst Heintze [Allemagne]Representations of compact Lie groups and elliptic operators
002B94 (1976) HARMONIC ANALYSIS ON RIEMANNIAN SYMMETRIC SPACES OF NEGATIVE CURVATURE AND SCATTERING THEORY
003284 (1963) Phillip A. Griffiths [États-Unis]Some geometric and analytic properties of homogeneous complex manifolds

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