B-spline Surfaces
B-Spline Surfaces is a parametric surface representation method in geometric modeling that generalizes B-Spline curves to two parameters, enabling smooth and flexible surface design through piecewise polynomial basis functions defined over a rectangular grid of control points.
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Publications
55.8K
Citations
2.1K
Authors
769
Institutions
Publications per year
2017–2026
168
Parents
1.1K
Carl de Boor · Journal of Approximation Theory · 1972 · 1.8K citations
Thomas W. Sederberg, Jianmin Zheng, Almaz Bakenov et al. · ACM Transactions on Graphics · 2003 · 770 citations
Architecture, Computational Engineering, Computational Geometry +16
Les A. Piegl · IEEE Computer Graphics and Applications · 1991 · 738 citations
Architecture, Design, Mathematics +16
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Zhejiang University
Hangzhou, China
19 h-index
82 publications
2.7K citations
University of Utah
Salt Lake City, United States
17 h-index
32 publications
1.7K citations
Tsinghua University
Beijing, China
16 h-index
61 publications
1.8K citations
KU Leuven
Leuven, Belgium
14 h-index
45 publications
2.2K citations

TU Wien
Vienna, Austria
13 h-index
33 publications
2.2K citations

Shanghai Jiao Tong University
Shanghai, China
13 h-index
35 publications
1.3K citations
University of Cambridge
Cambridge, United Kingdom
12 h-index
21 publications
882 citations
Dalian University of Technology
Dalian, China
12 h-index
38 publications
1.3K citations
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101 publications · 7.4K citations
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92 publications · 3.7K citations
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38 publications · 2.8K citations
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32 publications · 1.4K citations
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26 publications · 805 citations
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