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  1. Fried, Michael D. [Other]; Ihara, Y. [Other] ; Von Neumann Conference on Arithmetic Fundamental Groups and Noncommutative Algebra

    Arithmetic fundamental groups and noncommutative algebra : 1999 Von Neumann Conference on Arithmetic Fundamental Groups and Noncommutative Algebra, August 16-27, 1999, Mathematical Sciences Research Institute, Berkeley, California - [Online-Ausg.]

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    Providence, R.I: American Mathematical Society, 2002

    Published in: Proceedings of symposia in pure mathematics ; 70

  2. Petkovšek, Marko [Author]; Bronstein, Manuel [Author]

    On ore rings, linear operators and factorisation

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    Eidgenössische Technische Hochschule Zürich, 1993

    Published in: ETH, Eidgenössische Technische Hochschule Zürich, Departement Informatik, Institut für Wissenschaftliches Rechnen, 200

  3. Misra, Kailash C. [Editor]; Nakano, Daniel K. [Editor]; Parshall, Brian [Editor] ; Southeastern Lie Theory Workshop Series 2012-2014 Raleigh, NC, Southeastern Lie Theory Workshop: Categorification of Quantum Groups and Representation Theory 2012 Raleigh, NC, Southeastern Lie Theory Workshop: Lie Algebras, Vertex Algebras, Integrable Systems and Applications 2012 Charleston, SC, Southeastern Lie Theory Workshop: Noncommutative Algebraic Geometry and Representation Theory 2013 Baton Rouge, LA, Southeastern Lie Theory Workshop: Representation Theory of Lie Algebras and Superalgebras 2014 Athens, GA

    Lie algebras, lie superalgebras, vertex algebras, and related topics : 2012-2014 Southeastern Lie Theory Workshop Series : Categorification of Quantum Groups and Representation Theory, April 21-22, 2012, North Carolina State University : Lie Algebras, Vertex Algebras, Integrable Systems and Applications, December 16-18, 2012, College of Charleston : Noncommutative Algebraic Geometry and Representation Theory, May 10-12, 2013, Louisiana State University : Representation Theory of Lie Algebras and Superalgebras, May 16-17, 2014, University of Georgia

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    Providence, Rhode Island: American Mathematical Society, 2016

    Published in: Proceedings of symposia in pure mathematics ; 92

  4. Härtel, Johannes [Author] ; Schick, Thomas [Contributor]; Thom, Andreas [Contributor]

    Reduktionssysteme zur Berechnung einer Auflösung der orthogonalen freien Quantengruppen A o (n) ; Reduction systems for computing a resolution of the free orthogonal quantum groups A o (n)

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    Georg-August-Universität Göttingen: eDiss, 2013-01-30T23:50:54Z