Titlebook: Configuration Spaces; Geometry, Combinator A. Bjorner,F. Cohen,M. Salvetti Conference proceedings 2012 Scuola Normale Superiore Pisa 2012 a

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Marion Peyinghaus,Regina Zeitner groups studied by Lawrence, Krammer and Bigelow are equivalent at generic complex values to the monodromy of the KZ equation with values in the space of null vectors in the tensor product of Verma modules of sl.(.).

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A. Bjorner,F. Cohen,M. SalvettiHigh-level contributions.Covers many topics important for several different theories.Of interest to a wide variety of mathematicians

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Publications of the Scuola Normale Superiorehttp://image.papertrans.cn/c/image/235298.jpg

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Embeddings of braid groups into mapping class groups and their homology,duce the trivial map in stable homology in the orientable case, but not so in the non-orientable case. We show that these embeddings are non-geometric in the sense that the standard generators of the braid group are not mapped to Dehn twists.

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Quantum and homological representations of braid groups, groups studied by Lawrence, Krammer and Bigelow are equivalent at generic complex values to the monodromy of the KZ equation with values in the space of null vectors in the tensor product of Verma modules of sl.(.).

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