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Reduced Bézier element quadrature rules for quadratic and cubic splines in isogeometric analysis

机译：在等几何分析中降低了二次和三次样条的Bézier元素积分规则

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Dominik Schillinger; Shaikh J. Hossain; Thomas J.R. Hughes;
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年度 2014
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1. Reduced Bezier element quadrature rules for quadratic and cubic splines in isogeometric analysis [J] . Dominik Schillinger, Shaikh J. Hossain, Thomas J.R. Hughes Computer Methods in Applied Mechanics and Engineering . 2014,第AGUa1期

机译：等几何分析中用于二次和三次样条的简化的Bezier元素正交规则
2. Optimal and reduced quadrature rules for tensor product and hierarchically refined splines in isogeometric analysis [J] . Hiemstra Rene R., Calabro Francesco, Schillinger Dominik, Computer Methods in Applied Mechanics and Engineering . 2017,第APRa1期

机译：等张线分析中张量积和分层精修样条的最优和简化正交规则
3. A quadrature-based superconvergent isogeometric frequency analysis with macro-integration cells and quadratic splines [J] . Wang Dongdong, Liang Qingwen, Wu Junchao Computer Methods in Applied Mechanics and Engineering . 2017,第JUNa15期

机译：具有宏积分单元和二次样条的基于正交的超收敛等几何频率分析
4. Isogeometric Modeling for Finite Element Analysis: B-Spline Finite Element Development with Rotational Degrees of Freedom [C] . Hyun Chung, Dale G. Karr Grand Challenges in Modeling Simulation Conference . 2008

机译：有限元分析的异步仪建模：B样条带有自由度的旋转自由度的有限元开发
5. Non-Uniform Rational B-Splines and Rational Bézier Triangles for Isogeometric Analysis of Structural Applications [D] . Liu, Ning 2018

机译：结构应用等几何分析的非均匀有理B样条和有理Bézier三角形
6. The role of Bézier extraction in adaptive isogeometric analysis: Local refinement and hierarchical refinement [O] . R. de Borst, L. Chen -1

机译：Bézier提取在自适应等几何分析中的作用：局部细化和层次细化
7. Gauss-Galerkin quadrature rules for quadratic and cubic spline spaces and their application to isogeometric analysis [O] . Barton, Michael, Calo, Victor M. 2016

机译：二次和三次样条空间的Gauss-Galerkin正交规则及其在等几何分析中的应用
8. Simple Algorithm for Obtaining Nearly Optimal Quadrature Rules for NURBS-based Isogeometric Analysis [R] . Auricchio, F., Calabro, F., Hughes, T. J., 2012

机译：基于NURBs的等几何分析获取近似最优求积规则的简单算法

Reduced Bézier element quadrature rules for quadratic and cubic splines in isogeometric analysis

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