Please use this identifier to cite or link to this item: http://hdl.handle.net/10553/16810
Title: Adaptive T-spline refinement for isogeometric analysis in planar geometries
Authors: López, J. I. 
Brovka, Marina 
Escobar Sánchez, José María 
Cascón Barbero, José Manuel
Montenegro Armas, Rafael 
UNESCO Clasification: 12 Matemáticas
1206 Análisis numérico
1204 Geometría
Keywords: T-spline parameterization
Simultaneous T-mesh untangling and smoothing
Meccano method
Isogeometric analysis.
Issue Date: 2014
Abstract: We present a new strategy, based on the meccano method [1, 2, 3], to construct a T-spline parameterization of 2D geometries for the application of isogeometric analysis. The proposed method only demands a boundary representation of the geometry as input data. The algorithm obtains, as a result, high quality parametric transformation between 2D objects and the parametric domain, the unit square. The key of the method lies in defining an isomorphic transformation between the parametric and physical T-mesh finding the optimal position of the interior nodes by applying a new T-mesh untangling and smoothing procedure. Bivariate T-spline representation is calculated by imposing the interpolation conditions on points sited both on the interior and on the boundary of the geometry…
URI: http://hdl.handle.net/10553/16810
Source: Isogeometric Analysis: Integrating Design and Analysis (IGA 2014). --Austin, Texas, USA. -- 8-10 de enero de 2014
Rights: by-nc-nd
Appears in Collections:Actas de congresos
Thumbnail
Presentación
Adobe PDF (15,75 MB)
Thumbnail
Abstract
Adobe PDF (46,92 kB)
Show full item record

Page view(s)

63
checked on Apr 13, 2024

Download(s)

54
checked on Apr 13, 2024

Google ScholarTM

Check


Share



Export metadata



Items in accedaCRIS are protected by copyright, with all rights reserved, unless otherwise indicated.