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DTSTAMP:20210916T132529Z
LOCATION:Jean Calvin
DTSTART;TZID=Europe/Stockholm:20210708T170000
DTEND;TZID=Europe/Stockholm:20210708T190000
UID:submissions.pasc-conference.org_PASC21_sess165@linklings.com
SUMMARY:Algorithmic Developments towards Earth System Modelling on Exascal
 e Supercomputers
DESCRIPTION:Minisymposium\n\nMany of the operational weather and climate p
 rediction models world wide have been developed over multiple decades. The
  algorithms used in these models were often designed well before the multi
 core era started. To take full advantage of the emerging massively paralle
 l heterogeneous supercomputers it is necessary to investigate completely n
 ew algorithms which have never been used in operational weather and climat
 e prediction before and which promise significant improvement in terms of 
 scalability and energy efficiency. In particular, high order discontinuous
  and continuous Galerkin methods offer increased operational intensity whi
 ch allows to make better use of the available processor performance while 
 reducing the necessary memory traffic which is typically the bottleneck in
  most earth system models. At the same time new time integration methods a
 llow to reduce the number of time steps or even to parallelize the computa
 tion over time steps. This mini-symposium will present innovative work on 
 these new algorithmic approaches and discuss their benefits in light of th
 e upcoming exascale supercomputers.\n\nPanel Discussion\n\nMueller\n\nOpen
  discussion.\n\n---------------------\nHigh Order Semi-Lagrangian Disconti
 nuous Galerkin methods for NWP problems\n\nTumolo\n\nHigh order Discontinu
 ous Galerkin (DG) methods pose stringent stability restrictions on explici
 t time discretization methods. A novel strategy to increase the computatio
 nal efficiency of DG methods for advection-dominated flow problems will be
  presented, based on a semi-Lagrangian time discretizatio...\n\n----------
 -----------\nGeoFLOW: A High-Order Spectral Element Solver for Partial Dif
 ferential Equations on the Sphere\n\nFlynt, Rosenberg, Govett\n\nWe presen
 t an update on the GeoFluid Object Workbench (GeoFLOW) development effort 
 at NOAA that enables researchers to express numerical elements of geophysi
 cally relevant fluid dynamics PDEs with varying degrees of granularity fro
 m individual operators to fully parallelized systems.  The softw...\n
 \n---------------------\nTime Parallel Integration and Phase Averaging for
  the Nonlinear Shallow Water Equations on the Sphere\n\nYamazaki, Cotter\n
 \nIn this talk, we present a phase averaging framework for the rotating sh
 allow water equations, discretised using compatible finite element methods
 . Phase averaging consists of averaging the nonlinearity over phase shifts
  in the exponential of the linear wave operator. Phase averaging is a form
  of he...\n\n\nDomain: CS and Math, Climate and Weather
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