• Cocharacter-Closure and the Rational Hilbert-Mumford Theorem 

      [OWP-2014-16] Bate, Michael; Herpel, Sebastian; Martin, Benjamin; Röhrle, Gerhard (Mathematisches Forschungsinstitut Oberwolfach, 2014-12-20)
      For a field $k$, let $G$ be a reductive $k$-group and $V$ an affine $k$-variety on which $G$ acts. Using the notion of cocharacter-closed $G(k)$-orbits in $V$ , we prove a rational version of the celebrated Hilbert-Mumford ...
    • Cocycle Superrigidity and Group Actions on Stably Finite C*-Algebras 

      [OWP-2017-01] Gardella, Eusebio; Lupini, Martino (Mathematisches Forschungsinstitut Oberwolfach, 2017-01-17)
      Let $\Lambda $ be a countably infinite property (T) group, and let $D$ be UHF-algebra of infinite type. We prove that there exists a continuum of pairwise non (weakly) cocycle conjugate, strongly outer actions of $\Lambda ...
    • The codimension 

      [SNAP-2018-009-EN] Lerario, Antonio (Mathematisches Forschungsinstitut Oberwolfach, 2018-06-19)
      In this snapshot we discuss the notion of codimension, which is, in a sense, “dual” to the notion of dimension and is useful when studying the relative position of one object insider another one.
    • 0749 - Coding Theory 

      [OWR-2007-56] (2007) - (02 Dec - 08 Dec 2007)
      Coding theory lies naturally at the intersection of a large number of disciplines in pure and applied mathematics: algebra and number theory, probability theory and statistics, communication theory, discrete mathematics ...
    • 1823b - Cohomological and Metric Properties of Groups of Homeomorphisms of R 

      [OWR-2018-26] (2018) - (03 Jun - 09 Jun 2018)
      In recent years, the family of groups sharing features or design principles with classical Thompson groups has grown considerably. The workshop highlights new developments in this field with special emphasis on algorithmic ...
    • 0417 - Cohomological Aspects of Hamiltonian Group Actions and Toric Varieties 

      [OWR-2004-20] (2004) - (18 Apr - 24 Apr 2004)
    • 1519 - Cohomology of Finite Groups: Interactions and Applications 

      [OWR-2015-24] (2015) - (03 May - 09 May 2015)
      The cohomology of finite groups is an important tool in many subjects including representation theory and algebraic topology. This meeting was the fourth in a series that has emphasized the interactions of group cohomology ...
    • 0030 - Cohomology of Finite Groups: Interactions and Applications 

      [TB-2000-30] (2000) - (23 Jul - 29 Jul 2000)
    • 0536 - Cohomology of Finite Groups: Interactions and Applications 

      [OWR-2005-42] (2005) - (04 Sep - 10 Sep 2005)
      This is a report on a meeting on interactions and applications of the cohomology of finite groups. Besides several talks on the cohomology of finite groups there were talks on related subjects, in particular on the cohomology ...
    • 1030 - Cohomology of Finite Groups: Interactions and Applications 

      [OWR-2010-32] (2010) - (25 Jul - 31 Jul 2010)
      The cohomology of finite groups is an important tool in many subjects including representation theory and algebraic topology. This meeting was the third in a series that has emphasized the interactions of group cohomology ...
    • 2033 - Cohomology of Finite Groups: Interactions and Applications (hybrid meeting) 

      [OWR-2020-23] (2020) - (09 Aug - 15 Aug 2020)
      The cohomology of finite groups is an important tool in many subjects including representation theory and algebraic topology. This meeting was the fifth in a series that has emphasized the interactions of group ...
    • The Colored Jones Polynomial and Kontsevich-Zagier Series for Double Twist Knots 

      [OWP-2017-29] Lovejoy, Jeremy; Osburn, Robert (Mathematisches Forschungsinstitut Oberwolfach, 2017-10-20)
      Using a result of Takata, we prove a formula for the colored Jones polynomial of the double twist knots $K_{(-m,-p)}$ and $K_{(-m,p)}$ where $m$ and $p$ are positive integers. In the $(-m,-p)$ case, this leads to new ...
    • 0428a - Combinatorial Commutative Algebra 

      [OWR-2004-32] (2004) - (04 Jul - 10 Jul 2004)
    • 0103 - Combinatorial Convexity and Algebraic Geometry 

      [TB-2001-2] (2001) - (14 Jan - 20 Jan 2001)
    • 0846 - Combinatorial Optimization 

      [OWR-2008-51] (2008) - (09 Nov - 15 Nov 2008)
    • 1446 - Combinatorial Optimization 

      [OWR-2014-51] (2014) - (09 Nov - 15 Nov 2014)
      Combinatorial Optimization is an area of mathematics that thrives from a continual influx of new questions and problems from practice. Attacking these problems has required the development and combination of ideas and ...
    • 1146 - Combinatorial Optimization 

      [OWR-2011-53] (2011) - (13 Nov - 19 Nov 2011)
      Combinatorial Optimization is a very active field that benefits from bringing together ideas from different areas, e.g., graph theory and combinatorics, matroids and submodularity, connectivity and network flows, approximation ...
    • 1845 - Combinatorial Optimization 

      [OWR-2018-50] (2018) - (04 Nov - 10 Nov 2018)
      Combinatorial Optimization is an active research area that developed from the rich interaction among many mathematical areas, including combinatorics, graph theory, geometry, optimization, probability, theoretical computer ...
    • 0248 - Combinatorial Optimization 

      [TB-2002-53] (2002) - (24 Nov - 30 Nov 2002)
    • 9902 - Combinatorial Optimization 

      [TB-1999-2] (1999) - (10 Jan - 16 Jan 1999)