The $$\mathfrak {sl}_{3}$$ sl 3 -web algebra

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Modules of the toroidal Lie algebra $widehat{widehat{mathfrak{sl}}}_{2}$

‎Highest weight modules of the double affine Lie algebra $widehat{widehat{mathfrak{sl}}}_{2}$ are studied under a‎ ‎new triangular decomposition‎. ‎Singular vectors of Verma modules are‎ ‎determined using a similar condition with horizontal affine Lie‎ ‎subalgebras‎, ‎and highest weight modules are described under the‎ ‎condition $c_1>0$ and $c_2=0$.

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modules of the toroidal lie algebra $widehat{widehat{mathfrak{sl}}}_{2}$

‎highest weight modules of the double affine lie algebra $widehat{widehat{mathfrak{sl}}}_{2}$ are studied under a‎ ‎new triangular decomposition‎. ‎singular vectors of verma modules are‎ ‎determined using a similar condition with horizontal affine lie‎ ‎subalgebras‎, ‎and highest weight modules are described under the‎ ‎condition $c_1>0$ and $c_2=0$.

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WEB BASES FOR sl(3) ARE NOT DUAL CANONICAL

We compare two natural bases for the invariant space of a tensor product of irreducible representations of A2, or sl(3). One basis is the web basis, defined from a skein theory called the combinatorial A2 spider. The other basis is the dual canonical basis, the dual of the basis defined by Lusztig and Kashiwara. For sl(2) or A1, the web bases have been discovered many times and were recently sh...

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Sl(3) Link Homology

We define a bigraded homology theory whose Euler characteristic is the quantum sl(3) link invariant. AMS Classification 81R50, 57M27; 18G60

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ژورنال

عنوان ژورنال: Mathematische Zeitschrift

سال: 2013

ISSN: 0025-5874,1432-1823

DOI: 10.1007/s00209-013-1262-6