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吳慶標
鎖定
吳慶標，男，博士，浙江大學數學系教授，博士生導師，浙江大學科學與工程計算研究所副所長。
- 中文名
- 吳慶標
- 國 籍
- 中國
- 性 別
- 男
- 職 稱
- 教授
吳慶標研究方向
非線性數值代數，非線性數值最優化，計算機圖形與圖像處理，數值計算方法，Monte Carlo方法，計算機模擬，遺傳算法。
吳慶標獲獎情況
1、非線性方程數值解法研究及應用，2009年浙江省高等學校科研成果獎一等獎
2、杭州創新指數研究，2009年杭州市科技進步獎二等獎、2010年浙江省科技進步三等獎
3、Convergence ball and error analysis of Muller's method，2010年浙江省自然科學學術獎三等獎
4、Third-order convergence theorem by using majorizing function for a modified Newton method in Banach space，2010年浙江省自然科學學術獎三等獎
開設博士生、碩士生課程：《高性能並行計算》、《計算機模擬》、《多元非線性方程組迭代解法》等。
吳慶標學術兼職
浙江省應用數學會理事、副秘書長
全國經濟數學與管理數學會常務理事
《International Journal of Information Processing and Management》副主編
《Advances in Information Sciences》編委
《Advances in Information Sciences and Service Sciences》編委
[1] Shengfeng Zhu, Qingbiao Wu, Chunxiao Liu, Variational piecewise constant level set methods for shape optimization of a two-density drum, Journal of Computational Physics, 229(13), 2010.(SCI) [2] Yasir Khan, Qingbiao Wu, Homotopy perturbation transform method for nonlinear equations using He’s polynomials, Computers & Mathematics with Applications, 61(8), 2011.(SCI) [3] Shengfeng Zhu, Qingbiao Wu, Chunxiao Liu, Shape and topology optimization for elliptic boundary value problems using a piecewise constant level set method, Applied Numerical Mathematics, 61(6), 2011.(SCI) [4] Shengfeng Zhu, Chunxiao Liu, Qingbiao Wu, Binary level set methods for topology and shape optimization of a two-density inhomogeneous drum, Computer Methods in Applied Mechanics and Engineer, 199(45-48), 2010.(SCI) [5] Yong Jin, Ligang Liu and Qingbiao Wu, Nonhomogeneous scaling optimization for realtime image resizing, The Visual Computer, 26(6-8), 2010.(SCI) [6] Bi WH, Wu Qingbiao, Ren HM, Convergence ball and error analysis of Ostrowski-Traub's method, APPLIED MATHEMATICS-A JOURNAL OF CHINESE UNIVERSIT, 25(3), 2010.(SCI) [7] Hongmin Ren, Qingbiao Wu, Weihong Bi, On convergence of a new secant-like method for solving nonlinear equations, Applied Mathematics and Computation, 217(2), 2010.(SCI) [8] Hongmin Ren, Qingbiao Wu and Weihong Bi, New variants of Jarratt’s method with sixth-order convergence, Numerical Algorithms, 52(4), 2009.(SCI) [9] Zhao YQ, Wu Qingbiao, Convergence analysis for a deformed Newton's method with third-order in Banach space under r-condition, INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS, 86(3), 2009.(SCI) [10] Wu LH, Wu QB, Huang XX, Generation algorithm for cubic curves with double-step increment Generation algorithm for cubic curves, PROCEEDINGS OF 2009 4TH INTERNATIONAL CONFERENCE O, 1, 2009.(SCI) [11] Shengfeng Zhu, Qingbiao Wu, Xiaoliang Cheng, Numerical solution of the Falkner–Skan equation based on quasilinearization, Applied Mathematics and Computation, 215(7), 2009.(SCI) [12] Weihong Bi, Hongmin Ren, Qingbiao Wu, Three-step iterative methods with eighth-order convergence for solving nonlinear equations, Journal of Computational and Applied Mathematics, 225(1), 2009.(SCI) [13] Hongmin Ren, Qingbiao Wu, Weihong Bi, A class of two-step Steffensen type methods with fourth-order convergence, Applied Mathematics and Computation, 209(2), 2009.(SCI) [14] Weihong Bi, Qingbiao Wu, Hongmin Ren, A new family of eighth-order iterative methods for solving nonlinear equations, Applied Mathematics and Computation, 214(1), 2009.(SCI) [15] Hongmin Ren, Qingbiao Wu, Convergence ball and error analysis of a family of iterative methods with cubic convergence, Applied Mathematics and Computation, 209(2), 2009.(SCI) [16] Qingbiao Wu, Hongmin Ren, Weihong Bi, The convergence ball of Wang’s method for finding a zero of a derivative, Mathematical and Computer Modelling, 49(3-4), 2009.(SCI) [17] Yueqing Zhao, Qingbiao Wu, Newton–Kantorovich theorem for a family of modified Halley’s method under Hölder continuity conditions in Banach space, Applied Mathematics and Computation, 202(1), 2008.(SCI) [18] Weihong Bi, Hongmin Ren, Qingbiao Wu, A new semilocal convergence theorem of Müller’s method, Applied Mathematics and Computation, 199(1), 2008.(SCI) [19] Weihong Bi, Hongmin Ren, Qingbiao Wu, New family of seventh-order methods for nonlinear equations, Applied Mathematics and Computation, 203(1), 2008.(SCI) [20] Bi WH, Ren HM, Wu Qingbiao, Convergence analysis for the Secant method based on new recurrence relations, APPLIED MATHEMATICS-A JOURNAL OF CHINESE UNIVERSIT, 23(4), 2008.(SCI) [21] Hongmin Ren, Qingbiao Wu, A class of modified Secant methods for unconstrained optimization, Applied Mathematics and Computation, 206(2), 2008.(SCI) [22] Qingbiao Wu(吳慶標) and Hongmin Ren, Convergence ball and error analysis of Müller’s method, Applied Mathematics and Computation, 184(2), 2007.(SCI) [23] Qingbiao Wu(吳慶標) and Hongmin Ren, Convergence ball of a modified secant method with convergence order 1.839 , Applied Mathematics and Computation, 188(1), 2007.(SCI) [24] Qingbiao Wu(吳慶標) and Hongmin Ren, A note on some new iterative methods with third-order convergence, Applied Mathematics and Computation, 188(2), 2007.(SCI) [25] Qingbiao Wu(吳慶標) and Yueqing Zhao, Newton–Kantorovich type convergence theorem for a family of new deformed Chebyshev method, Applied Mathematics and Computation, 192(2), 2007.(SCI) [26] Yeqing Zhao and Qingbaio Wu, Wallis Ineqality With a Parameter, Journal of Inequalities in Pure and Applied Mathem, 7(2), 2006. [27] Qingbiao Wu（吳慶標）, Xinxian Huang and Yujuan Han, A clipping algorithm for parabola segments against circular windows, Computer & Graphics, 2006.(SCI) [28] Qingbiao Wu （吳慶標）and Hongmin Ren, Convergence ball of a modified secant method for finding zero of derivatives, Applied Mathematics and Computation, 174(1), 2006.(SCI) [29] Qingbiao Wu （吳慶標）and Yueqing Zhao, Third-order convergence theorem by using majorizing function for a modified Newton method in Banach space , Applied Mathematics and Computation, 175(2), 2006.(SCI) [30] Qingbiao Wu（吳慶標） and Yueqing Zhao, A Newton–Kantorovich convergence theorem for the inverse-free Jarratt method in Banach space, Applied Mathematics and Computation, 2006.(SCI) [31] Hongmin Ren, Shijun Yang and Qingbiao Wu, A new semilocal convergence theorem for the Secant method under Hölder continuous divided differences, Applied Mathematics and Computation, 182(1), 2006.(SCI) [32] Hongmin Ren and Qingbiao Wu(吳慶標）, Mysovskii-type theorem for the Secant method under Hölder continuous Fréchet derivative, Journal of Mathematical Analysis and Applications, 320(1), 2006.(SCI) [33] Ren Hongmin and Wu Qingbiao（吳慶標）, The convergence ball of the Secant method under Hölder continuous divided differences, Journal of Computational and Applied Mathematics, 194(2), 2006.(SCI) [34] Xing-Guo Luo, Qing-Biao Wu（吳慶標） and Bing-Quan Zhan, Revisit on partial solutions in the Adomian decomposition method: Solving heat and wave equations, Journal of Mathematical Analysis and Applications, 321(1), 2006.(SCI) [35] Bing-Quan Zhang, Qing-Biao Wu （吳慶標）and Xing-Guo Lu,Experimentation with two-step Adomian decomposition method to solve evolution models, Applied Mathematics and Computation, 175(2), 2006.(SCI) [36] Qingbiao Wu(吳慶標) and Yueqing Zhao, Convergence theorem and error analysis of a family iterative method under new conditions, Journal of Information and Computational Science, 3(4), 2006.(Ei) [37] Qingbiao Wu （吳慶標）, Airong Sheng, A note on finite difference method to analysis an ill-posed problem, Applied Mathematics and Computation, 2006.(SCI) [38] WU Qing-biao (吳慶標 and XIA Fei-hai, Shape modification of Bézier curves by constrained optimization, Journal of Zhejiang University SCIENCE, 6A, 2006.(EI) [39] Qingbiao Wu(吳慶標) and Yueqing Zhao, The convergence theorem for a family deformed Chebyshev method in Banach space, Applied Mathematics and Computation, 182(2), 2006.(SCI) [40] Bing-Quan Zhang, Xing-Guo Luo and Qing-Biao Wu, The restrictions and improvement of the Adomian decomposition method , Applied Mathematics and Computation, 2006.(SCI) [41] Qingbiao Wu(吳慶標) and Shijun Yang, A note to Ujević's generalization of Ostrowski's inequality , Applied Mathematics Letters, 18(6), 2005.(SCI,EI) |
- 參考資料
