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A design of an optimal shape of domain described by NURBS curves using the topological derivative and boundary element method

机译：使用拓扑衍生物和边界元法由NURBS曲线描述的最佳形状的设计

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Katarzyna Freus; Sebastian Freus;
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年度 2017
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正文语种 eng
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1. Modeling the boundary shape of the problems described by Navier-Lame equations using NURBS curves in parametric integral equations system method [J] . Kapturczak Marta, Zieniuk Eugeniusz Journal of computational science . 2021,第Jula期

机译：使用NURBS曲线参数积分方程系统方法建模Navier-Lame方程问题的边界形状
2. OPTIMALLY ACCURATE HIGHER-ORDER FINITE ELEMENT METHODS FOR POLYTOPIAL APPROXIMATIONS OF DOMAINS WITH SMOOTH BOUNDARIES [J] . Cheung James, Perego Mauro, Bochev Pavel, Mathematics of computation . 2019,第319期

机译：最佳准确的高阶有限元方法，用于具有平滑边界的多栅极近似
3. OPTIMUM DESIGN OF MUFFLERS HYBRIDIZED WITH ONE-CONNECTED CURVED TUBE USING THE BOUNDARY ELEMENT METHOD, NEURAL NETWORKS, AND THE GENETIC ALGORITHM [J] . Ying-Chun Chang, Min-Chie Chiu, Ching-Chung Hsieh Journal of marine science and technology . 2012,第4期

机译：基于边界元法，神经网络和遗传算法的单连接弯管混合制水器的优化设计
4. Interval NURBS curves in modeling uncertainly defined boundary shape in interval PIES method [C] . Eugeniusz Zieniuk, Marta Kapturczak International Conference of Numerical Analysis and Applied Mathematics . 2019

机译：间隔内部凹面法模拟不确定定义边界形状的区间NURBS曲线
5. Oblique Derivative Boundary-Value Problem on Families of Planar Domains and Estimates for ?-Solutions on Strictly Pseudoconvex Domains with C2 Boundary [D] . ?Shi, Ziming 2020

机译：平面域家族的倾斜衍生边值问题及估计 - 具有C2边界的严格伪峰域的估算
6. ZZ-Type a posteriori error estimators for adaptive boundary element methods on a curve [O] . Michael Feischl, Thomas Führer, Michael Karkulik, -1

机译：ZZ-类型后验误差估计量用于曲线上的自适应边界元方法
7. Creation of an optimal shape of domain using the topological derivative and boundary element method [O] . Katarzyna Freus, Sebastian Freus -1

机译：使用拓扑衍生物和边界元法创建域的最佳形状
8. h-p Version of the Finite Element Method for Domains with the Curved Boundaries [R] . Babuska, I., Guo, B. 1986

机译：具有弯曲边界的域的有限元方法的h-p版本

A design of an optimal shape of domain described by NURBS curves using the topological derivative and boundary element method

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