Reference : GEOMETRY-INDEPENDENT FIELD APPROXIMATION FOR SPLINE-BASED FINITE ELEMENT METHODS |
Scientific congresses, symposiums and conference proceedings : Paper published in a book | |||
Engineering, computing & technology : Multidisciplinary, general & others | |||
Computational Sciences | |||
http://hdl.handle.net/10993/14029 | |||
GEOMETRY-INDEPENDENT FIELD APPROXIMATION FOR SPLINE-BASED FINITE ELEMENT METHODS | |
English | |
Xu, Gang [] | |
Atroshchenko, Elena [] | |
Bordas, Stéphane ![]() | |
Jul-2014 | |
Proceedings of the 11th World Congress in Computational Mechanics | |
Yes | |
Yes | |
International | |
11th World Congress in Computational Mechanics | |
20-07-2014 to 25-07-2014 | |
CIMNE | |
Barcelona | |
Spain | |
[en] super-parametric ; isogeometric analysis IGA ; geometry-independent approximation | |
[en] We propose a discretization scheme where the spline spaces used for the geometry and the field variables can be chosen independently in spline-based FEM. he method is thus
applicable to arbitrary domains with spline representation. (2) It is possible to flexibly choose between different spline spaces with different properties to better represent the solution of the PDE, e.g. the continuity of the solution field. (3) Refinement operations by knot insertion and degree elevation are performed directly on the spline space of the solution field, independently of the spline space of the geometry of the domain, i.e. the parameterization of the given geometry is not altered during the refinement process. Hence, the initial design can be optimized in the subsequent shape optimization stage without constraining the geometry discretization space to conform to the field approximation space. | |
Researchers ; Professionals ; Students ; General public ; Others | |
http://hdl.handle.net/10993/14029 | |
FP7 ; 289361 - INSIST - Integrating Numerical Simulation and Geometric Design Technology |
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