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- From: ilka AT konkoly.hu (Kalman Belane)
- To: fizinfo AT sunserv.kfki.hu
- Subject: [Fizinfo] Rendkivuli szeminarium a Csillagdaban
- Date: Tue Jul 1 14:54:00 2003
- List-archive: <http://sunserv.kfki.hu/pipermail/fizinfo/>
- List-id: ELFT HRAD <fizinfo.lists.kfki.hu>
Meghivo
az MTA Konkoly Thege Miklos Csillagaszati Kutatointezete
szeminariumara
Eloado: Barna L. Bihari
Center for Applied Scientific Computing
Lawrence Livermore National Laboratory
Cim: "High Order Numerical Methods for Unsteady Hydrodynamical
Simulations"
Weak solutions of nonlinear hyperbolic conservation laws can
have discontinuities such as shocks and contact discontinuities as
mathematically admissible ingredients. Conservative schemes can
actually compute the correct weak solutions as the spatial resolution
h tends to zero, but depending on the order of accuracy, may smear
shocks and the long-time solution can have large dispersive and
dissipative errors. High order schemes, on the other hand, can
dramatically reduce these errors, but are notorious for producing
oscillations of size O(1) near discontinuities, despite their formal
Weighted ENO (WENO) schemes remedy this by choosing the spatial stencil
or at the very least reducing the size of oscillations to O(h^r), r
and their predecessor, the TVD scheme, we demonstrate the scheme on some
1-D test problems.
Next, we show the utility of the ENO/WENO idea when it is applied to
multidimensional hydrodynamics. We show some typical problems for
order methods. Because of the need to compute multiple stencils, WENO
However, for unsteady compressible flows, it yields a high quality
produces this same quality at only a fraction of the cost. The hybrid
adaptive stencil mechanism only near irregularities in the solution
such as shocks, contacts, reaction fronts, etc. The rest of the domain
with the original WENO scheme show that the new method produces
solutions which are virtually the same as their pure WENO counterparts,
but run at about 2 to 6 times faster in 2-D.
A szeminárium idõpontja: 2003. julius 07, hetfo. 14 ora
Helyszine: MTA Konkoly Thege Miklós Csillagászati Kutatóintézete
1121 Budapest Konkoly Thege M. ut 13-17.
Patkós László s.k.
- [Fizinfo] Rendkivuli szeminarium a Csillagdaban, Kalman Belane, 07/01/2003
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