一、 简介
杜廷松：男，1969年9月生， 湖北利川人，中共党员，教授，硕士生导师。美国数学会《Mathematical Reviews》评论员（Reviewer number：133867），教育部硕士学位论文评议专家。湖北省计算数学学会常务理事，第五届最全菠菜网学术委员会副主任委员（2019-）。1991年7月毕业于武汉大学数学系应用数学专业, 获理学学士学位。1998年9月—2001年7月武汉大学数学与计算机科学学院攻读计算数学专业“最优化理论与算法”方向的硕士学位, 获理学硕士学位。1991—至今在最全菠菜网从事教学科研工作30年，已在《Fuzzy Sets and Systems》，《Fractals-Complex Geometry, Patterns, and Scaling in Nature and Society》，《Chaos, Solitons and Fractals》，《Applied Mathematics and Computation》，《Applied Mathematical Modelling》，《Applicable Analysis》，《Communications in Mathematics and Statistics》，《Chinese Quarterly Journal of Mathematics》，《系统工程》，《应用数学》，《纯粹数学与应用数学》，《数学杂志》，《武汉大学学报》等国内外重要学术期刊上以第一作者或通讯作者公开发表学术论文50余篇，其中30余篇被SCI、EI、《美国数学评论》》、《中国数学文摘》等中外重要检索刊物收录或评论。至2021年为止已培养毕业硕士研究生9人，其中2人荣获研究生国家奖学金，2人毕业后考入重点大学继续攻读博士学位研究生，3人荣获菠菜资源平台大全优秀硕士学位论文奖。
二、教学
1主讲课程
本科生课程：高等数学；数值分析。
研究生课程：凸分析；最优化理论与方法；数值分析。
2 教研项目
主持：菠菜资源平台大全“工程硕士研究生数值分析课程建设”（2012）。
主持：教研项目“菠菜资源平台大全数值分析精品课程”（20011-2014）。
主持：“基于Matlab面向应用的工科数值分析教学研究与实践”，荣获菠菜资源平台大全教学成果二等奖 (2008)。
参与：“数学学科复合型人才培养模式改革研究与实践”，荣获菠菜资源平台大全教学成果一等奖（2012）。
3 主编教材
(1) 杜廷松, 覃太贵主编. 数值分析及实验（第二版）. 北京：科学出版社, 2012, 10.
(2) 杜廷松, 沈艳军, 覃太贵主编. 数值分析及实验（第一版）. 北京：科学出版社, 2006, 02.
三、科研
1、研究方向
分数阶分析不等式；广义凸分析；数值计算；最优化理论与算法。
2、科研项目
（1） 主持：“分布式能源系统优化数学模型的群智能算法求解研究”，冶金工业过程系统科学湖北省重点实验室开放基金项目（Z201402），2014/01-2015/12，3万元。
（2） 主持：“非凸非线性全局优化问题的确定性算法研究”， 菠菜资源平台大全青年科学基金项目（KJA0222），2002/07-2004/07，0.5万元。该项目荣获菠菜资源平台大全科学技术三等奖（2005）。
（3） 参与：“线性规划与非线性规划内点算法”，该项目荣获菠菜资源平台大全科学技术二等奖（2004）。
（4） 参与国家自然科学青年基金项目一项；湖北省教育厅重点项目二项。
3、科研论文：(*号为通信作者)
[1] Tingsong Du* (杜廷松), Taichun Zhou, On the fractional double integral inclusion relations having exponential kernels via interval-valued co-ordinated convex mappings, Chaos, Solitons and Fractals, 2022, 156: 1–19. (SCI)
[2] Yu Peng, Hao Fu, Tingsong Du* (杜廷松), Estimations of bounds on the multiplicative fractional integral inequalities having exponential kernels, Communications in Mathematics and Statistics, 2022, Accepted and in press, https://doi.org/10.1007/s40304-022-00285-8 (SCI)
[3] Tingsong Du* (杜廷松), Chunyan Luo, Zhijie Cao, On the Bullen-type inequalities via generalized fractional integrals and their applications, Fractals-Complex Geometry, Patterns, and Scaling in Nature and Society, 2021, 29 (7): 1–20. (SCI)
[4] Tingsong Du* (杜廷松), Muhammad Uzair Awan, Artion Kashuri, Shasha Zhao, Some -fractional extensions of the trapezium inequalities through generalized relative semi--preinvexity, Applicable Analysis, 2021, 100 (3): 642–662. (SCI)
[5] Tingsong Du* (杜廷松), Chunyan Luo, Bo Yu, Certain quantum estimates on the parameterized integral inequalities and their applications, Journal of Mathematical Inequalities, 2021, 15 (1): 201–228. (SCI)
[6] Chunyan Luo, Yuping Yu, Tingsong Du*(杜廷松), An improvement of Hölder integral inequality on fractal sets and some related Simpson-like inequalities, Fractals-Complex Geometry, Patterns, and Scaling in Nature and Society, 2021, 29 (5): 1–20. (SCI), (第一作者为研究生)
[7] Zhengrong Yuan, Taichun Zhou, Qiang Zhang, Tingsong Du∗ (杜廷松), Certain parameterized inequalities arising from fractional integral operators with exponential kernels, Filomat, 2021, 35 (5): 1707–1724. (SCI) , (第一作者为研究生)
[8] Jiagen Liao, Shanhe Wu, Tingsong Du* (杜廷松), The Sugeno integral with respect to -preinvex functions, Fuzzy Sets and Systems, 2020, 379: 102–114. (SCI) , (第一作者为研究生)
[9] Chunyan Luo, Hao Wang, Tingsong Du*(杜廷松), Fejér–Hermite–Hadamard type inequalities involving generalized -convexity on fractal sets and their applications, Chaos, Solitons and Fractals, 2020, 131:1–13. (SCI) , (第一作者为研究生)
[10] Tingsong Du*(杜廷松), Chunyan Luo, Zhengzheng Huang, Artion Kashuri, Fractional trapezium-like inequalities involving generalized relative semi--preinvex mappings on an -invex set, Ukrainian Mathematical Journal, 2020, 72 (12): 1886–1906. (SCI)
[11] Gou Hu, Tingsong Du*(杜廷松), Fuxiang Liu, Certain new integral inequalities considering the generalized logarithmically –preinvexity, Maejo International Journal of Science and Technology, 2020, 14 (1), 93–108. (SCI)
[12] Chunyan Luo, Tingsong Du*(杜廷松), Generalized Simpson type inequalities involving Riemann–Liouville fractional integrals and their applications, Filomat, 2020, 34 (3) : 751–760. (SCI) , (第一作者为研究生)
[13] Hui Lei, Gou Hu, Jialu Nie, and Tingsong Du*(杜廷松), Generalized Simpson-type inequalities considering first derivatives through the -fractional integrals, IAENG International Journal of Applied Mathematics, 2020, 50 (3): 628-635. (EI), (第一作者为研究生)
[14] Tingsong Du* (杜廷松), Hao Wang, Muhammad Adil Khan, Yao Zhang, Certain integral inequalities considering generalized -convexity on fractal sets and their applications, Fractals-Complex Geometry, Patterns, and Scaling in Nature and Society, 2019, 27 (7): 1–17. (SCI)
[15] Tingsong Du* (杜廷松), Hao Wang, Muhammad Amer Latif, Yao Zhang, Estimation type results associated to -fractional integral inequalities with applications, Journal of King Saud University Science, 2019, 31 (4) : 1083–1088. (SCI)
[16] Hui Lei, Tingsong Du*(杜廷松), Some new bounds related to Fejér–Hermite–Hadamard type inequality and their applications, ScienceAsia, 2019, 45 (4): 361–370. (SCI) , (第一作者为研究生)
[17] Chunyan Luo, Tingsong Du* (杜廷松), Muhammad Uzair Awan, Marcela V. Mihai, On the k-fractional integral inequalities through the generalized -preinvexity, Journal of Nonlinear Functional Analysis, 2019 (2019), Article ID 2, pp. 1–18. (EI), (第一作者为研究生)
[18] Tingsong Du* (杜廷松), Xianting Ke, Jiagen Liao, Yanjun Shen, DSLC-FOA : Improved fruit fly optimization algorithm for application to structural engineering design optimization problems, Applied Mathematical Modelling, 2018, 55：314–339. (SCI)
[19] Yao Zhang, Tingsong Du* (杜廷松), Hao Wang, Some new -fractional integral inequalities containing multiple parameters via generalized -preinvexity，Italian Journal of Pure and Applied Mathematics, 2018, 40: 510–527. (EI), (第一作者为研究生)
[20] Tingsong Du* (杜廷松), Yujiao Li, Zhiqiao Yang, A generalization of Simpson’s inequality via differentiable mapping using extended -convex functions, Applied Mathematics and Computation, 2017, 293: 358–369. (SCI)
[21] Jiagen Liao, Tingsong Du*（杜廷松）, Optimality conditions in sub- -convex programming, University Politehnica of Bucharest Scientific Bulletin, Series A: Applied Mathematics and Physics, 2017, 79（2）：95–106. (SCI) , (第一作者为研究生)
[22] Jiagen Liao, Tingsong Du*（杜廷松）, Certain properties associated with B-preinvex fuzzy mappings，Italian Journal of Pure and Applied Mathematics, 2017, 38: 204–217. (EI), (第一作者为研究生)
[23] Yichao Zhang, Tingsong Du*（杜廷松）, Jiao Pan, On new inequalities of Fej´er-Hermite-Hadamard type for differentiable -preinvex mappings, ScienceAsia, 2017, 43 (4 ): 258–266. (SCI)
[24] Jiagen Liao, Tingsong Du*（杜廷松）, On some characterizations of sub---convex functions, Filomat，2016, 30 (14): 3885–3895. (SCI) , (第一作者为研究生)
[25] Yujiao Li, Tingsong Du (杜廷松), Bo Yu, Some new integral inequalities of Hadamard-Simpson type for extended -preinvex functions, Italian Journal of Pure and Applied Mathematics, 2016, 36, 583–600. (EI), (第一作者为研究生)
办公地点：菠菜资源平台大全理科楼L-1330
电子邮箱：tingsongdu@ctgu.edu.cn
