Fw: final call for papers EMG2005

Autor: KJ Hübner <hubner_at_iod.krakow.pl>
Data: Thu 24 Mar 2005 - 08:58:07 MET
Message-ID: <00d801c53047$379eea60$051d9c95@iod.krakow.pl>
Content-Type: text/plain; charset="iso-8859-1"

> ===========================================================
>
> FINAL CALL for papers:
>
> ====================================================================
>
> 8th EMG CONFERENCE on Multigrid, Multilevel and Multiscale Modeling.
>
> ====================================================================
>
> September 27 - 30, 2005, Scheveningen, The Hague, The Netherlands
>
> DEADLINE for ABSTRACT SUBMISSION: 15 April 2005
> DEADLINE for EARLY REGISTRATION : 1 June 2005
>
> Organized by Delft University of Technology in cooperation with
> European Community on Computational Methods in Applied Sciences (ECCOMAS)
>
> For more details, see http://pcse.tudelft.nl/emg2005/index.php.
>
> Topics:
> * Multigrid methods, Multilevel and related solvers,
> * Algebraic Multigrid,
> * Theory and applications of methods,
> * New fields of application,
> * Multiscale solution methods and modeling.
>
> Invited speakers:
>
> Weinan E (Princeton) TBA
> L. Grasedyck (MPI Leipzig) "Domain Decomposition based Hierarchical
Matrices"
> R Hiptmair (ETH Zuerich) "Multigrid for Maxwell eigenproblems"
> R. Kornhuber (FU. Berlin) "Fast and robust solvers for contact problems
in
> biomechanics"
> Ch. Reisinger (Oxford) "Hierarchical Approximation and Multilevel Methods
in
> Option Pricing"
> A. Reusken (Aachen) "Multilevel techniques for two-phase
incompressible
> flows"
> J. Schoeberl (U. Linz, Austria) "Schwarz Methods for Maxwell Equations"
> P. Vassilevski (Lawrence Livermore) "Element based adaptive algebraic
> multigrid"
> J. Xu (Penn State, US) TBA
> I. Yavneh (Technion, Haifa) "Multiscale algorithms for image
analysis
> and processing"
>
>
> OBJECTIVES:
>
> Devoted to dissemination of recent advances and ideas concerning
multigrid,
> multilevel and multiscale methods. Multigrid methods
> are generally accepted as being the fastest numerical methods for the
> solution of different partial differential equations.
> If the idea is generalized to other structures than grids, one
> obtains multilevel, multiscale or multi-resolution methods, which can
> successfully be used also for problems characterized by matrix or particle
> structures etc.
> A broad range of problems in the sciences and engineering require
multiscale
> modeling and simulation techniques, because of the range of scales
involved
> and the prohibitively large number of variables implied by a monoscale
> approach. Multigrid, multilevel and multiscale methods are interrelated in
> various ways.
> Therefore, the congress aims to bring researchers in these fields
together.
> --
>
>
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Received on Thu Mar 24 09:10:08 2005

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