Quasi-interpolation in isogeometric analysis based on generalized B-splines
Quasi-interpolation, Isogeometric analysis, Generalized B-splines
Isogeometric analysis
Generalized B-splines; Isogeometric Analysis; Quasi-interpolation
Generalized B-splines
Isogeometric Analysi
Quasi-interpolation
0101 mathematics
Settore MAT/08 - ANALISI NUMERICA
01 natural sciences
Generalized B-spline
DOI:
10.1016/j.cagd.2010.07.004
Publication Date:
2010-07-16T09:26:29Z
AUTHORS (4)
ABSTRACT
Isogeometric analysis is a new method for the numerical simulation of problems governed by partial differential equations. It possesses many features in common with finite element methods (FEM) but takes some inspiration from Computer Aided Design tools. We illustrate how quasi-interpolation methods can be suitably used to set Dirichlet boundary conditions in isogeometric analysis. In particular, we focus on quasi-interpolant projectors for generalized B-splines, which have been recently proposed as a possible alternative to NURBS in isogeometric analysis.
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