Search Results - "LEMIRE, F. W"

On modules of bounded multiplicities for the symplectic algebras by Britten, D. J., Lemire, F. W.

“…Simple infinite dimensional highest weight modules having bounded weight multipicities are classified as submodules of a tensor product. Also, it is shown that…”
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Dominant Weight Multiplicities in Hybrid Characters of B n , C n , F 4, G 2 by Lemire, F. W., Patera, J., Szajewska, M.

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Note on prime representations of convex polyhedral sets by BONEH, A, CARON, R. J, LEMIRE, F. W, MCDONALD, J. F, TELGEN, J, VORST, T

“…Consider a convex polyhedral set represented by a system of linear inequalities. A prime representation of the polyhedron is one that contains no redundant…”
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Dominant Weight Multiplicities in Hybrid Characters of Bn, Cn, F4, G2 by Lemire, F. W., Patera, J., Szajewska, M.

“…The characters of irreducible finite dimensional representations of compact simple Lie group G are invariant with respect to the action of the Weyl group W ( G…”
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Centralizers of maximal regular subgroups in simple Lie groups and relative congruence classes of representations by Larouche, M, Lemire, F. W, Patera, J

“…J. Phys. A: Math. Theor. 44 (2011) 415204 In the paper we present a new, uniform and comprehensive description of centralizers of the maximal regular subgroups…”
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A Structure Theorem for Rings Supporting a Discrete Fourier Transform by Britten, D. J., Lemire, F. W.

“…In this paper we show that finite commutative rings with unity generated by an invertible element can be characterized as certain direct sums of Galois rings…”
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A Classification of Simple Lie Modules Having a 1-Dimensional Weight Space by Britten, D. J., Lemire, F. W.

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Weight Spaces and Irreducible Representations of Simple Lie Algebras by Lemire, F. W.

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Submodule Lattice of Generalized Verma Modules by Britten, D. J., Futorny, V. M., Lemire, F. W.

“…Let be a simple finite dimensional Lie algebra over the complex numbers and let ¯ =  1  ⊕...⊕  k be a regular semisimple subalgebra of with each i being a…”
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A Classification of Simple Lie Modules Having a 1-Dimensional Weight Space by Britten, D. J., Lemire, F. W.

“…Let L denote a simple Lie algebra over the complex numbers. In this paper, we classify and construct all simple L modules which may be infinite dimensional but…”
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Irreducible Representations of Anwith a 1-Dimensional Weight Space by Britten, D. J., Lemire, F. W.

“…In this paper we classify all irreducible linear representations of the simple Lie algebra Anwhich admit a one-dimensional weight space with respect to some…”
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Irreducible Representations of a Simple Lie Algebra Admitting a One-Dimensional Weight Space by Lemire, F. W.

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Weight Spaces and Irreducible Representations of Simple Lie Algebras by Lemire, F. W.

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Irreducible Representations of A n with a 1-Dimensional Weight Space by Britten, D. J., Lemire, F. W.

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Irreducible representations of $A\sb{n}$ with a $1$-dimensional weight space by Britten, D. J., Lemire, F. W.

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