应用数学系教学成果

新闻作者：经济学院信息来源：原创发布日期：2025-06-11

　　1.段中雨

　　2023年获得河南开封科技传媒学院教学优秀奖，获得2022-2023学年“青年岗位标兵”称号；近年来，指导1队获得全国大学生数学建模竞赛省级一等奖，指导5队获得全国大学生数学建模竞赛省级三等奖，指导1名学生获得省级师范生技能竞赛三等奖。

　　2.栗文辉

　　教学成果、荣誉和图片：

　　近3年的主要论文：

　　1.Wen-HuiLi;Peng Miao; 1.Bai-Ni Guo. Bounds for the Neuman–Sándor Mean in Terms of the Arithmetic and Contra-Harmonic Means.Axioms2022,11(5), 236. https://doi.org/10.3390/axioms11050236(SCI)

　　2.Wen-HuiLi;Qi-Xia Shen; Bai-Ni Guo. Several Double Inequalities for Integer Powers of the Sinc and Sinhc Functions with Applications to the Neuman–Sándor Mean and the First Seiffert Mean.Axioms2022,11(7),304.

　　https://doi.org/10.3390/axioms11070304(SCI)

　　3.Da-Wei Niu;Wen-Hui Li;Feng Qi.On signs of several Toeplitz–Hessenberg determinants whose elements contain central Delannoy numbers.Communications in Combinatorics and Optimization,2022,https://doi.org/10.22049/CCO.2022.27707.1324

　　4.Wen-Hui Li, Omran Kouba, Issam Kaddoura, and Feng Qi, A further generalization of the Catalan numbers and its explicit formula and integral representation, Filomat 37(2023), no. 19, 6505–6524; available online at https://doi.org/10.2298/FIL2319505L.(SCI)

　　5.Jian Cao, Wen-Hui Li, Da-Wei Niu, Feng Qi, and Jiao-Lian Zhao, A brief survey and an analytic generalization of the Catalan numbers and their integral representations, Mathematics 11(2023), no. 8, Article 1870, 16 pages; available online at https://doi.org/10.3390/math11081870.(SCI)

　　6.Wen-Hui Li and Feng Qi,Harmonic mean inequalities for generalized hyperbolic functions, Montes Taurus Journal of Pure and Applied Mathematics6(2024), no. 3, 199–207; available online athttps://mtjpamjournal.com/papers/article_id_mtjpam-d-23-00053.

　　7.Wen-Hui Li, Dongkyu Lim, and Feng Qi, Expanding the function $\ln(1+\operatorname{e}^x)$ into power series in terms of the Dirichlet eta function and the Stirling numbers of the second kind, Carpathian Mathematical Publications 16(2024), no. 1, 320–327; available online at https://doi.org/10.15330/cmp.16.1.320-327.

　　8.Wen-Hui Li and Bai-Ni Guo,Several inequalities for bounding sums of two (hyperbolic) sine cardinal functions, Filomat38(2024), no. 11, 3937–3943; available online athttps://doi.org/10.2298/FIL2411937L.(SCI)

　　3.王晓东