[1]
|
Forsey D R, Bartels R H. Hierarchical B-spline refinement[J]. ACM SIGGRAPH Computer Graphics, 1988, 22(4):205-212 doi: 10.1145/378456.378512
|
[2]
|
Jiang W, Dolbow J E. Adaptive refinement of hierarchical B-spline finite elements with an efficient data transfer algorithm[J]. International Journal for Numerical Methods in Engineering, 2015, 102(3-4):233-256 doi: 10.1002/nme.4718
|
[3]
|
Engleitner N, Jüttler B. Patchwork B-spline refinement[J]. Computer-Aided Design, 2017, 90:168-179 doi: 10.1016/j.cad.2017.05.021
|
[4]
|
何雪明, 孔丽娟, 何俊飞.基于自适应测量和实时重构的自由曲面特征产品的逆向研究[J].机械科学与技术, 2015, 34(1):99-102 doi: 10.13433/j.cnki.1003-8728.2015.0121He X M, Kong L J, He J F. Study on the reverse free-form feature of products based on the self-adaptive measurement and real-time reconstruction[J]. Mechanical Science and Technology for Aerospace Engineering, 2015, 34(1):99-102(in Chinese) doi: 10.13433/j.cnki.1003-8728.2015.0121
|
[5]
|
Bressan A. Some properties of LR-splines[J]. Computer Aided Geometric Design, 2013, 30(8):778-794 doi: 10.1016/j.cagd.2013.06.004
|
[6]
|
Johannessen K A, Kvamsdal T, Dokken T. Isogeometric analysis using LR B-splines[J]. Computer methods in Applied Mechanics and Engineering, 2014, 269:471-514 doi: 10.1016/j.cma.2013.09.014
|
[7]
|
Chen L, De Borst R. Locally refined T-splines[J]. International Journal for Numerical Methods in Engineering, 2018, 114(6):637-659 doi: 10.1002/nme.5759
|
[8]
|
Gu J M, Yu T T, Van Lich L, et al. Multi-inclusions modeling by adaptive XIGA based on LR B-splines and multiple level sets[J]. Finite Elements in Analysis and Design, 2018, 148:48-66 doi: 10.1016/j.finel.2018.05.003
|
[9]
|
Sederberg T W, Zheng J M, Bakenov A, et al. T-splines and T-NURCCs[J]. ACM Transactions on Graphics, 2003, 22(3):477 doi: 10.1145/882262.882295
|
[10]
|
Bressan A, Buffa A, Sangalli G. Characterization of analysis-suitable T-splines[J]. Computer Aided Geometric Design, 2015, 39(6):17-49 http://d.old.wanfangdata.com.cn/OAPaper/oai_arXiv.org_1211.5669
|
[11]
|
Li X, Zhang J J. AS++T-splines:Linear independence and approximation[J]. Computer Methods in Applied Mechanics and Engineering, 2018, 333:462-474 doi: 10.1016/j.cma.2018.01.041
|
[12]
|
Wang A Z, Zhao G, Li Y D. Linear independence of the blending functions of T-splines without multiple knots[J]. Expert Systems with Applications, 2014, 41(8):3634-3639 doi: 10.1016/j.eswa.2013.12.012
|
[13]
|
Li X, Zheng J M, Sederberg T W, et al. On linear independence of T-spline blending functions[J]. Computer Aided Geometric Design, 2012, 29(1):63-76 http://d.old.wanfangdata.com.cn/Conference/9214548
|
[14]
|
Thomas D C, Scott M A. Isogeometric analysis based on T-splines[M]//Beer G, Bordas S. Isogeometric Methods for Numerical Simulation. Vienna: Springer, 2015
|
[15]
|
Deng J S, Chen F L, Li X, et al. Polynomial splines over hierarchical T-meshes[J]. Graphical Models, 2008, 70(4):76-86 http://d.old.wanfangdata.com.cn/NSTLQK/NSTL_QKJJ0224104075/
|
[16]
|
Evans E J, Scott M A, Li X, et al. Hierarchical T-splines:Analysis-suitability, Bézier extraction, and application as an adaptive basis for isogeometric analysis[J]. Computer Methods in Applied Mechanics and Engineering, 2015, 284:1-20 doi: 10.1016/j.cma.2014.05.019
|
[17]
|
Anitescu C, Hossain M N, Rabczuk T. Recovery-based error estimation and adaptivity using high-order splines over hierarchical T-meshes[J]. Computer Methods in Applied Mechanics and Engineering, 2017, 328:638-662 http://www.wanfangdata.com.cn/details/detail.do?_type=perio&id=eee61eb8689cdea8c0bedf31735bfc9e
|
[18]
|
Chen L, De Borst R. Adaptive refinement of hierarchical T-splines[J]. Computer Methods in Applied Mechanics and Engineering, 2018, 337(6):220-245 http://www.wanfangdata.com.cn/details/detail.do?_type=perio&id=eab631182ffb9b5e623dada59f862f67
|