Browsing 5 - Oberwolfach Reports (OWR) by MSC "70"

Now showing items 21-26 of 26

    • 0518a - Mini-Workshop: Numerical Upscaling: Theory and Applications 

      [OWR-2005-20] Workshop Report 2005,20 (2005) - (01 May - 07 May 2005)
      Numerical upscaling is often the only way in which various multiscale problems can be handled. Numerics related to solving auxiliary problems appearing in asymptotic homogenization, as well as numerical treatment of ...

    • 1022 - Phase Transitions 

      [OWR-2010-24] Workshop Report 2010,24 (2010) - (30 May - 05 Jun 2010)
      Phase transitions are common phenomena which occur in many fields of material sciences. Models of phase transitions in diverse physical systems often lead to ill-posed mathematical problems whose solutions are characterized ...

    • 0718b - Progress in Surface Theory 

      [OWR-2007-24] Workshop Report 2007,24 (2007) - (29 Apr - 05 May 2007)
      The theory of surfaces has undergone substantial changes in recent years, with many different active areas at this point in time. It has become mainstream to study minimal surfaces and constant mean curvature surfaces in ...

    • 1018 - Progress in Surface Theory 

      [OWR-2010-21] Workshop Report 2010,21 (2010) - (02 May - 08 May 2010)
      The theory of surfaces is interpreted these days as a prototype of submanifold geometry and is characterized by the substantial application of PDE methods and methods from the theory of integrable systems, in addition to ...

    • 1746 - Variational Methods for Evolution 

      [OWR-2017-54] Workshop Report 2017,54 (2017) - (12 Nov - 18 Nov 2017)
      Many evolutionary systems, as for example gradient flows or Hamiltonian systems, can be formulated in terms of variational principles or can be approximated using time-incremental minimization. Hence they can be studied ...

    • 2038 - Variational Methods for Evolution (hybrid meeting) 

      [OWR-2020-29] Workshop Report 2020,29 (2020) - (13 Sep - 19 Sep 2020)
      Variational principles for evolutionary systems take advantage of the rich toolbox provided by the theory of the calculus of variations. Such principles are available for Hamiltonian systems in classical mechanics, gradient ...