A variety of discretization methods rely on the enrichment of the approximation space. Typical examples are the eXtended/Generalized Finite Element Methods (X/GFEM), the Interface-Enriched Generalized Finite Element Method (IGFEM), and the p-version of the Finite Element Method (p-FEM).
These Enriched Finite Element Methods have received increased attention and undergone substantial development in recent years since they offer unprecedented flexibility in the construction of shape functions and corresponding approximation spaces. With the proper selection of enrichment functions, these methods can address many shortcoming and limitations of the classical FEM while retaining its attractive features.
This mini-symposium aims at bringing together engineers, mathematicians, computer scientists, national laboratory and industrial researchers to discuss and exchange ideas on new developments, mathematical analysis, and application of Enriched Finite Element Methods.
The conference topics include fundamental research and development, implementation, and applications of extended discretization
methods such as, but not limited to:
Partition of Unity methods including meshfree and generalized
finite element methods
Multimesh and overlapping mesh methods
Cut finite element methods
Fictitious and cut isogeometric methods
Immersed finite element methods
Fictitious domain methods
Multiscale methods
Methods for problems on complex and evolving domains
Methods for coupled problems involving domains of different
dimensionality
Software packages for extended discretization methods
06月19日
2017
06月21日
2017
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