Results 11 to 20 of about 483,435 (318)
Orthogonal Polynomials of Compact Simple Lie Groups [PDF]
Recursive algebraic construction of two infinite families of polynomials in n variables is proposed as a uniform method applicable to every semisimple Lie group of rank n.
Maryna Nesterenko+2 more
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On simple groups associated with the real simple Lie algebras [PDF]
Eiichi Abe
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Toda systems and exponents of simple Lie groups [PDF]
AbstractResults on the finite nonperiodic An Toda lattice are extended to the Bogoyavlesky Toda systems of type Bn and Cn. The areas investigated, include master symmetries, recursion operators, higher Poisson brackets and invariants. The results are presented both in Flaschka coordinates (a,b) as well as in the natural (q,p) coordinates.
Joana M. Nunes da Costa+1 more
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The index of compact simple Lie groups [PDF]
Let M be an irreducible Riemannian symmetric space. The index i(M) of M is the minimal codimension of a (non-trivial) totally geodesic submanifold of M. The purpose of this note is to determine the index i(M) for all irreducible Riemannian symmetric spaces M of type (II) and (IV).
Berndt, Jurgen, Olmos, Carlos
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On discretization of tori of compact simple Lie groups [PDF]
22 pages, 6 ...
Jiří Hrivnák, J. Patera
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Taut representations of compact simple Lie groups [PDF]
In this paper we classify the reducible representations of compact simple Lie groups all of whose orbits are tautly embedded in Euclidean space with respect to Z_2 coefficients.
Cláudio Gorodski
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Curvature spectra of simple Lie groups [PDF]
10 ...
Andrzej Derdzinski, Światosław R. Gal
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On the Fundamental Group of a Simple Lie Group [PDF]
Let G be a simply connected simple Lie group and C the center of G, which is isomorphic with the fundamental group of the adjoint group of G. For an element c of C, an element x of the Lie algebra g of G is called a representative of c in g if exp x = c.
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Borelian subgroups of simple Lie groups [PDF]
26 pages, no ...
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Simple Lie groups without the approximation property [PDF]
Version 4, 29 pages.
Haagerup, Uffe, de Laat, Tim
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