陈小雕 教授 博士生导师
计算机科学与技术
计算机辅助设计，计算机图形学，图像处理

xiaodiao@hdu.edu.cn



教师简介
发表论文
陈小雕，男，博士，教授，博士生导师。研究方向涉及计算机辅助设计(CAD)，计算机图形学(CG)，数字图像处理等，研究兴趣包括：曲线曲面的优化逼近、求交、距离计算、中轴线计算、网格模型分割等；图像的边缘检测、去噪、平滑等基础理论与方法等；及非线性方程组及微分方程的数值求解等。主持了多项国家自然科学基金、浙江省自然科学基金、浙江大学CAD/CG重点实验室开放基金等项目。中国计算机学会CAD/CG专业委员会委员、中国工业与应用数学学会几何设计与计算专业委员会委员、入选浙江省“新世纪151人才工程”第三层次。
研究生毕业于清华大学，曾跟法国INRIA的Jean-Claude Paul教授、香港城市大学Weiyin Ma教授、新加坡南洋理工大学Jianmin Zheng教授等做过学术访问与交流。发表SCI期刊论文30余篇，其中十余篇发表在CAD、CAGD、JCAM、AML等JCR二区或一区期刊上。
欢迎优秀的博士和杭电优秀本科生加盟或交流合作。
????电子邮箱：?xiaodiao@hdu.edu.cn
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1. Xiao-Diao Chen, Junyi Ma, Yixin Li. Approximating Trigonometric Functions By Using Exponential Inequalities. Journal of Inequalities and Applications, (2019) 2019:53.
2. Wanbin Pan, Yigang Wang, Xiao-Diao Chen. Domain knowledge based non-linear assembly sequence planning for furniture products. Journal of Manufacturing Systems, 2018, 49:226–244.
3. Xiao-Diao Chen, Junyi Ma, Jiapei Jin, Yigang Wang. A two-points-Pade- approximant-based method for bounding some trigonometric functions. Journal of Inequalities and Applications, (2018) 2018:140
4. Xiao-Diao Chen, Song Jin, Li-geng Chen,Yigang Wang. A new method for refining the Shafer’s equality and bounding the definite integrals. Results in Mathematics, 2018,73(2): 78.
5. Xiao-Diao Chen, Weiyin Ma. A competition flow method for computing medial axis transformation. Journal of Computational and Applied Mathematics, 2018, 340(1): 342-359.
6. Xiao-diao Chen, Jiaer Shi, Yigang Wang, Xiang Pan. A new method for sharpening the bounds of several special functions. Results in Mathematics, 2017,72(1-2): 695-702.
7. Xiao-diao Chen, Jiaer Shi, Weiyin Ma. A fast and robust method for computing real roots of nonlinear equations. Applied Mathematics Letters, 2017, 68: 27–32.
8. Xiao-Diao Chen, Yubao Zhang, Jiaer Shi, Yigang Wang. An efficient method based on progressive interpolation for solving non-linear equations. Applied Mathematics Letters, 2016, 61 (11):67-72.
9. Xiao-Diao Chen, Weiyin Ma. Rational cubic clipping with linear complexity for computing roots of polynomials. Applied Mathematics and Computation, 2016, 273: 1051-1058.
10. Xiao-Diao Chen, Chao Yang, Weiyin Ma. Coincidence condition of two Bézier curves of an arbitrary degree. Computers & Graphics 2016, 54:121–126.
11. Xiao-Diao Chen, Weiyin Ma. Rebuttal to "Comment on the 'Coincidence condition of two Bezier curves of an arbitrary degree' ". Computers & Graphics 2015,53: 167-169.
12. Xiao-Diao Chen, Weiyin Ma, Yangtian Ye. A rational cubic clipping method for computing real roots of a polynomial. Computer Aided Geometric Design 2015, 38(10): 40-50.
13. Chen X D, Ma W. A planar quadratic clipping method for computing a root of a polynomial in an interval. Computers & Graphics, 2015, 46:89–98.
14. Xiao-Diao Chen, Weiyin Ma, Chongyang Deng. Conditions for the coincidence of two quartic Bézier curves. Applied Mathematics and Computation 2013, 225(12) : 731–736.
15. Xiao-Diao Chen, Weiyin Ma. Geometric point interpolation method in space with tangent directional constraint. Computer-Aided Design, 2012, 44(12): 1217-1228.
16. Xiaodiao Chen, Weiyin Ma, Jean-Claude Paul. Multi-degree reduction of Bezier curves using reparameterization. Computer-Aided Design, 2011,43(2):161-169.
17. Xiao-Diao Chen, Weiyin Ma, Gang Xu,Jean-Claude Paul.Computing the Hausdorff distance between two B-spline curves. Computer-Aided Design, 2010, 42(12): 1197-1206. (SCI他引13次)
18. Xiao-Diao Chen, Weiyin Ma, Jean-Claude Paul. Cubic B-spline curve approximation by curve unclamping. Computer-Aided Design, 2010, 42 (5):523-534.
19. Xiao-Diao Chen, Linqiang Chen, Yigang Wang, Gang Xu, Jun-Hai Yong, Jean-Claude Paul. Computing the Minimum distance between two Bezier curves. Journal of Computational and Applid Mathematics 2009, 229(1):294-301.
20. Xiao-Diao Chen, Gang Xu, Jun-Hai Yong, Guozhao Wang, Jean-Claude Paul. Computing the minimum distance between a point and a clamped B-spline surface. Graphical Models 2009, 71(3):107-112.
21. Xiao-Diao Chen, Guozhao Wang, Jun-Hai Yong, Jean-Claude Paul, Gang Xu. Computing the minimum distance between a point and a NURBS curve. Computer-Aided Design , 2008, 40(10-11):1051-1054.