ECCOMAS Thematic Conference "Modernern Finite Element Technologies - Mathematical and Mechanical Aspects" including the Annual Meeting of SPP 1748 "Reliable Simulation Techniques in Solid Mechanics"

Modernern Finite Element Technologies - Mathematical and Mechanical Aspects" including the Annual Meeting of SPP 1748 "Reliable Simulation Techniques in Solid Mechanics"

Tagung
Datum:
Mo, 21.08.2017 09:00  –   Mi, 23.08.2017 16:00
Sprecher:
Jörg Schröder, Universität Duisburg-Essen
Adresse:
Physikzentrum Bad Honnef
Hauptstr. 5, 53604 Bad Honnef, Germany

Sprache:
Englisch
Veranstaltungspartner:
ECCOMAS
Kontaktperson:
Alexander Schwarz,

Beschreibung

Modern Finite Element Technologies 2017
Bad Honnef, 21 - 23 August 2017

The scope of the ECCOMAS Thematic Conference on Modern Finite Element Technologies is to provide a platform for the presentation of the international scientific research on novel and advanced finite element technologies. Numerical simulation techniques are an essential component for the construction, design and optimisation of cutting-edge technologies as for example innovative products, new materials as well as medical-technical applications and production processes.
These important developments pose great demands on quality, reliability and capability of numerical methods, which are used for the simulation of these complex problems. Challenges are for example capture of incompressibility, anisotropy and discontinuities. Existing computer-based solution methods often provide approximations which cannot guarantee substantial, absolutely necessary stability criteria respectively fulfill them. Especially in the field of geometrical and material non-linearity such uncertainties appear. The MFET Conference focuses on novel approaches for reliable simulation techniques in solid mechanics, especially in the development of non-standard discretization methods, mechanical and mathematical analysis.

The conference topics are (not limited to):

Mixed and hybrid finite elements
Discontinuous Galerkin methods
Isogeometric elements
Immersed-boundary methods
Least-squares finite elements
Virtual elements
Stochastic finite element methods
Phase Field techniques

MFET_final_program-1.pdf