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ORCIDHang Si
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2020 – today
- 2024
[j15]Ziya Erkoç, Ugur Güdükbay
, Hang Si:
Memory-efficient boundary-preserving tetrahedralization of large three-dimensional meshes. Eng. Comput. 40(2): 867-883 (2024)- 2022
- [j14]Sergio Salinas-Fernández, Nancy Hitschfeld-Kahler, Alejandro Ortiz-Bernardin, Hang Si:
POLYLLA: polygonal meshing algorithm based on terminal-edge regions. Eng. Comput. 38(5): 4545-4567 (2022) - [i2]Sergio Salinas, Nancy Hitschfeld, Alejandro Ortiz-Bernardin, Hang Si:
POLYLLA: Polygonal meshing algorithm based on terminal-edge regions. CoRR abs/2201.11925 (2022) - 2020
- [j13]Jing Tang, Pengcheng Cui, Bin Li, Yaobin Zhang, Hang Si:
Parallel hybrid mesh adaptation by refinement and coarsening. Graph. Model. 111: 101084 (2020)
2010 – 2019
- 2019
- [j12]Kehua Su, Na Lei, Wei Chen, Li Cui, Hang Si, Shikui Chen, Xianfeng Gu:
Curvature adaptive surface remeshing by sampling normal cycle. Comput. Aided Des. 111: 1-12 (2019) - [j11]Andreas Horn, Ningfei Li, Till Anselm Dembek, Ari Kappel, Chadwick B. Boulay, Siobhan Ewert, Anna Tietze, Andreas Husch, Thushara Perera, Wolf-Julian Neumann, Marco Reisert, Hang Si, Robert Oostenveld, Christopher Rorden, Fang-Cheng Yeh, Qianqian Fang, Todd M. Herrington, Johannes Vorwerk, Andrea A. Kühn:
Lead-DBS v2: Towards a comprehensive pipeline for deep brain stimulation imaging. NeuroImage 184: 293-316 (2019) - 2018
- [j10]Franco Dassi, Lennard Kamenski, Patricio Farrell, Hang Si:
Tetrahedral mesh improvement using moving mesh smoothing, lazy searching flips, and RBF surface reconstruction. Comput. Aided Des. 103: 2-13 (2018) - [j9]Hang Si, Nadja Goerigk:
On tetrahedralisations of generalised Chazelle polyhedra with interior Steiner points. Comput. Aided Des. 103: 61-72 (2018) - [j8]Hang Si, Nadja Goerigk:
Generalised Bagemihl polyhedra and a tight bound on the number of interior Steiner points. Comput. Aided Des. 103: 92-102 (2018) - [j7]Franco Dassi, Andrea Mola, Hang Si:
Curvature-adapted remeshing of CAD surfaces. Eng. Comput. 34(3): 565-576 (2018) - [c7]Yuxue Ren, Na Lei, Hang Si, Xianfeng David Gu:
A Construction of Anisotropic Meshes Based on Quasi-Conformal Mapping. IMR 2018: 249-267 - [i1]Hang Si:
On Monotone Sequences of Directed Flips, Triangulations of Polyhedra, and Structural Properties of a Directed Flip Graph. CoRR abs/1809.09701 (2018) - 2017
- [j6]Franco Dassi, Simona Perotto, Hang Si, Timo Streckenbach:
A priori anisotropic mesh adaptation driven by a higher dimensional embedding. Comput. Aided Des. 85: 111-122 (2017) - [j5]Jianjun Chen, Jianjing Zheng, Yao Zheng, Zhoufang Xiao, Hang Si, Yufeng Yao:
Tetrahedral mesh improvement by shell transformation. Eng. Comput. 33(3): 393-414 (2017) - [j4]Franco Dassi, Patricio Farrell, Hang Si:
A Novel Surface Remeshing Scheme via Radial Basis Functions and Higher-Dimensional Embedding. SIAM J. Sci. Comput. 39(3) (2017) - 2015
- [j3]Hang Si:
TetGen, a Delaunay-Based Quality Tetrahedral Mesh Generator. ACM Trans. Math. Softw. 41(2): 11:1-11:36 (2015) - 2014
- [j2]Hang Si, Jonathan Richard Shewchuk:
Incrementally constructing and updating constrained Delaunay tetrahedralizations with finite-precision coordinates. Eng. Comput. 30(2): 253-269 (2014) - [c6]Jonathan Richard Shewchuk, Hang Si:
Higher-Quality Tetrahedral Mesh Generation for Domains with Small Angles by Constrained Delaunay Refinement. SoCG 2014: 290 - 2012
- [c5]Hang Si, Jonathan Richard Shewchuk:
Incrementally Constructing and Updating Constrained Delaunay Tetrahedralizations with Finite Precision Coordinates. IMR 2012: 173-190
2000 – 2009
- 2009
- [j1]Florian Drechsler, Carsten H. Wolters, Thomas Dierkes, Hang Si, Lars Grasedyck:
A full subtraction approach for finite element method based source analysis using constrained Delaunay tetrahedralisation. NeuroImage 46(4): 1055-1065 (2009) - [c4]Hang Si:
An Analysis of Shewchuk's Delaunay Refinement Algorithm. IMR 2009: 499-518 - 2008
- [c3]Edward Verbree, Hang Si:
Validation and Storage of Polyhedra through Constrained Delaunay Tetrahedralization. GIScience 2008: 354-369 - 2006
- [c2]Hang Si:
On Refinement of Constrained Delaunay Tetrahedralizations. IMR 2006: 509-528 - 2005
- [c1]Hang Si, Klaus Gärtner:
Meshing Piecewise Linear Complexes by Constrained Delaunay Tetrahedralizations. IMR 2005: 147-163
Coauthor Index
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