Presenter:
                      Melissa
              Yeung
      
  Profile Link:
                      
              University:
                      California Institute of Technology
              Program:
                      CSGF
              Year:
                      2013
              Lagrangian coherent structures separate dynamically distinct regions in time-dependent systems. They are often studied in two- and three-dimensional fluid flows to understand transport.
In this presentation we discuss Lagrangian coherent structures and invariant regions from three different mathematical perspectives (geometric/analytic, topological, and dynamical), and we explore how these three different views can inform our understanding of Lagrangian coherent structures in discrete fluid computations and simulations.
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