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Non-commutative differential calculus and its applications in low-dimensional topology

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Defense Thèse de doctorat : Univ. Genève, 2017 - Sc. 5160 - 2017/12/18
Abstract This thesis studies applications of non-commutative differential calculus. In particular, it contains contributions to the theory of double brackets, the linearization problem of the Goldman-Turaev Lie bialgebra and its connection to the Kashiwara-Vergne problem, and the study of universal characteristic classes.
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URN: urn:nbn:ch:unige-1017266
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NAEF, Florian. Non-commutative differential calculus and its applications in low-dimensional topology. Université de Genève. Thèse, 2017. https://archive-ouverte.unige.ch/unige:101726

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Deposited on : 2018-01-29

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