计算几何，计算机辅助几何设计，等几何分析

[1]  朱春钢, 李彩云,《数值逼近与计算几何》, 北京: 高等教育出版社, 2020. ISBN 978-7-04-054474-9, 42万字. Errata.pdf

[2]  王仁宏, 李崇君, 朱春钢, 《计算几何教程》, 科学计算及其软件教学丛书, 北京: 科学出版社, 2008. ISBN 978-7-03-021486-7, 45.6万字.  

全部论文(至2026.5)       

        全部论文列表.pdf

代表性论文

CAD

[1]  Jingyi Cao, Ye Ji*, Matthias Möller, Chungang Zhu*, Extended r-adaptive isogeometric analysis for weak-discontinuous problems, Computer-Aided Design, special issue on SPM 2026, 198(2026), 104108.

[2]  Meng-Yun Wang, Ye Ji, Lin Lan, Chun-Gang Zhu*, MS-GIFT: Multi-Sided Geometry-Independent Field approximaTion approach for isogeometric analysis, Computer-Aided Design, special issue on SPM 2024, 173 (2024) 103731.

[3]  Lin Lan, Ye Ji, Meng-Yun Wang, Chun-Gang Zhu*, Full-LSPIA: A least-squares progressive-iterative approximation method with optimization of weights and knots for NURBS curves and surfaces, Computer-Aided Design, 169 (2024) 103673.

[4]  Ye Ji, Meng-Yun Wang, Yu Wang and Chun-Gang Zhu*, Curvature-based r-adaptive planar NURBS parameterization method for isogeometric analysis using multi-level approach, Computer-Aided Design, special issue on SPM 2022, 150 (2022), Article 103305.

[5]  C.Y. Li, R.H. Wang, C.G. Zhu*, An approach for designing a developable surface through a given line of curvature, Computer-Aided Design, 45 (3) (2013), 621-627.

[6]  C.Y. Li, R.H. Wang, C.G. Zhu*, Parametric representation of a surface pencil with a common spatial line of curvature, Computer-Aided Design, 43(9) (2011), 1110-1117.

[7]  C.G. Zhu*, R.H. Wang, X. Shi, F. Liu, Functional splines with different degrees of smoothness and their applications, Computer-Aided Design, 40(5) (2008), 616-624.

CAGD

[1]  Jingjing Yang, Chun-Gang Zhu*, An adaptive collocation method on implicit domains using weighted extended THB splines, Computer Aided Geometric Design, special issue on GMP 2024, 111 (2024) 102297.

[2]  Ye Ji, Meng-Yun Wang, Mao-Dong Pan, Yi Zhang and Chun-Gang Zhu*, Penalty function-based volumetric parameterization method for isogeometric analysis, Computer Aided Geometric Design, special issue on GMP 2022, 94(2022), Article 102081. 

[3]  Ye Ji, Jing-Gai Li, Ying-Ying Yu, Chun-Gang Zhu*, h-Refinement method for toric parameterization of planar multi-sided computational domain in isogeometric analysis, Computer Aided Geometric Design, 93 (2022), Article 102065.

[4]  Xuefeng Zhu, Ye Ji, Chungang Zhu*, Ping Hu, Zheng-Dong Ma, Isogeometric analysis for trimmed CAD surfaces using multi-sided toric surface patches, Computer Aided Geometric Design, special issue on Computational Geometric Design, 79 (2020), Article 101847.

[5]  Lan-Yin Sun, Chun-Gang Zhu*, G^1 Continuity between toric surfacepatches, Computer Aided Geometric Design, special issue on GMP 2015, 35-36 (2015), 255-267.

CMAME, ENG COMPUT

[1]  Jingjing Yang, Jingyi Cao, Pei Zhou and Chun-Gang Zhu*, WEB-spline based isogeometric analysis for advection–diffusion and incompressible Navier–Stokes problems on implicitly trimmed geometries, Computer Methods in Applied Mechanics and Engineering 453 (2026) 118853.

[2]  Jingjing Yang, Pei Zhou, Lin Lan, Chun-Gang Zhu*, A hybrid isogeometric collocation method on implicitly trimmed domains, Computer Methods in Applied Mechanics and Engineering, 438 (2025) 117812.

[3]  Li Yang, Weiming Wang*, Ye Ji, Chun-Gang Zhu, Charlie C.L. Wang, Space–time isogeometric topology optimization with additive manufacturing constraints, Computer Methods in Applied Mechanics and Engineering, 441 (2025) 117976.

[4]  Ye Ji*, Matthias Möllera, Yingying Yu, Chungang Zhu, Boundary parameter matching for isogeometric analysis using Schwarz–Christoffel mapping, Engineering with Computers, 40 (2024) 3929–3947.

ACM TOG, 中国科学：数学

[1]  Luis David Garcia-Puente, Frank Sottile, Chungang Zhu, Toric degenerations of Bezier patches, ACM Transaction on Graphics, 30(5) (2011), Article 110, 10 pages. Presented at SIGGRAPH 2013 by Zhu. Authors are listed in alphabetical order by surname.

[2]  C.G. Zhu*, R.H. Wang, Nöther-type theorem of piecewise algebraic curves on quasi-cross-cut partition, Science in China Series A: Mathematics, 52(4) (2009), 701-708.

[3]  C.G. Zhu*, R.H. Wang, Nöther-type theorem of piecewise algebraic curves on triangulation, Science in China Series A: Mathematics, 50(9) (2007), 1227–1232.