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Lieven LeBruyn. Matrix transposition and braid reversion. arXiv/math.RA, 1102.4188, 2011.
Matrix transposition induces an involution on the isomorphism classes of semi-simple n-dimensional representations of the three string braid group. We show that a connected component of this variety can detect braid-reversion or that the involution acts as the identity on it. We classify the fixed-point components.
@article{LeBruyn2011a, author={LeBruyn, Lieven}, title={Matrix transposition and braid reversion}, year={2011}, abstract={Matrix transposition induces an involution on the isomorphism classes of semi-simple n-dimensional representations of the three string braid group. We show that a connected component of this variety can detect braid-reversion or that the involution acts as the identity on it. We classify the fixed-point components.}, bib2html_pubtype ={Papers}, bib2html_rescat ={Representation Theory}, journal={arXiv/math.RA}, volume={1102.4188}, language={English}, bib2html_dl_html={http://arxiv.org/abs/1102.4188} }
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