FEMSTER

Author:

Castillo Paul1,Rieben Robert2,White Daniel2

Affiliation:

1. University of Puerto Rico, Mayagüez, Mayagúez, PR

2. Lawrence Livermore National Laboratory, Livermore, CA

Abstract

FEMSTER is a modular finite element class library for solving three-dimensional problems arising in electromagnetism. The library was designed using a modern geometrical approach based on differential forms (or p -forms) and can be used for high-order spatial discretizations of well-known H( div )- and H( curl )-conforming finite element methods. The software consists of a set of abstract interfaces and concrete classes, providing a framework in which the user is able to add new schemes by reusing the existing classes or by incorporating new user-defined data types.

Publisher

Association for Computing Machinery (ACM)

Subject

Applied Mathematics,Software

Reference36 articles.

1. Abraham R. Marsden J. E. and Ratiu T. 1996. Manifolds Tensor Analysis and Applications 2nd ed. Springer series in Applied Mathematical Sciences. Springer Verlag Berlin Germany. Abraham R. Marsden J. E. and Ratiu T. 1996. Manifolds Tensor Analysis and Applications 2nd ed. Springer series in Applied Mathematical Sciences. Springer Verlag Berlin Germany.

2. Discrete Dispersion Relation for hp-Version Finite Element Approximation at High Wave Number

3. Ainsworth M. and Coyle J. 2001a. Conditioning of hierarchic p-version Nédélec elements on meshes of curvilinear quadrilaterals and hexahedra. Tech. rep. Department of Mathematics University of Strathclyde Glasgow U.K. Ainsworth M. and Coyle J. 2001a. Conditioning of hierarchic p-version Nédélec elements on meshes of curvilinear quadrilaterals and hexahedra. Tech. rep. Department of Mathematics University of Strathclyde Glasgow U.K.

4. Hierarchic hp-edge element families for Maxwell's equations on hybrid quadrilateral/triangular meshes;Ainsworth M.;Comput. Methods Appl. Mech. Eng.,2001

5. Ainsworth M. and Coyle J. 2002. Hierarchic finite element bases on unstructured tetrahedral meshes. Tech. rep. Department of Mathematics University of Strathclyde Glasgow U.K. Ainsworth M. and Coyle J. 2002. Hierarchic finite element bases on unstructured tetrahedral meshes. Tech. rep. Department of Mathematics University of Strathclyde Glasgow U.K.

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