编辑:时间:2023-11-20 10:53:18 浏览次数:
姓名 | 陈琳 | 性别 | 男 |
|
出生年月 | 1984年03月 | 职务/职称 | 副教授 | |
学历/学位 | 博士 | 博导/硕导 | 硕导 | |
所学专业 | 概率论与数理统计 | 电子邮箱 | cl18971072943@163.com |
学术研究领域
随机数值算法在金融模型中的应用
荣誉称号和社会团体兼职
江西省青年井冈学者
讲授课程
主讲《保险精算模型》、《寿险精算学》、《概率论与数理统计》、《概率论》、《数学分析》、 《随机过程》以及《高等数学》等课程。
科研情况
已发表论文:
[1] Chen Lin, Gan Siqing. Strong convergence and stationary distribution of an explicit scheme for the Wright–Fisher model[J]. J. Comput. Appl. Math., 2023, 424:115017.
[2] 牛原玲, 陈琳, 陈洛南. 系统生物学中的随机微分方程数值仿真算法[J]. 数学理论 与应用, 2023, 43(4):76–92.
[3] Meng Xuejing, Chen Lin. The effects of θ on stability in the θ–Milstein method for stochastic differential equations[J]. 应用数学: 英文版, 2022, 35(4): 982– 989.
[4] Chen Lin, Gan Siqing, Wang Xiaojie. First order strong convergence of an explicit scheme for the stochastic SIS epidemic model[J]. J. Comput. Appl. Math., 2021,392: 113482.
[5] Chen Lin, Stability of the Stochastic theta-method for Super-linear Stochastic Differential Equations with Unbounded Delay[J], Journal of Computational Mathematics, 2019.1.28, 37(5):704~720;
[6] Chen Lin, Almost sure exponential stability of the θ-method for SDDEs with Khasminskii-type condition[J], Mathematica Applicata, 2017, 30(1):231-238;
[7] Chen Lin, Wu Fuke, Almost sure exponential stability of the backward Euler-Maruyama scheme for stochastic delay differential equations with monotone-type condition[J], Journal of Computational and Applied Mathematics, 2015.7, 282: 44~53;
[8] Chen Lin, Yin Rongcheng, Moment exponential stability of the theta method for stochastic differential Equations with monotone-type condition[J], Mathematica Applicata, 2013,26(1):228-235;
[9] Chen Lin, Wu Fuke, Choice of theta and its effects on stability in the stochastic theta-method of stochastic delay differential equations[J], International Journal of Computer Mathematics,2012, 89(15): 2106~2122;
[10] Chen Lin, Wu Fuke, Almost sure exponential stability of the theta-method for stochastic differential equations[J], Statistics & Probability Letters, 2012.9, 82(9): 1669~1676;
[11] Chen Lin, Analysis of stability for the semi implicit scheme for SDEs with polynomial growth condition[C]. International Conference on Information Systems Engineering, 上 海,2018.5.4-2018.5.6;
[12] Chen Lin, Wu Fuke, Almost sure decay stability of the backward Euler- Maruyama scheme for stochastic differential equations with unbounded delay[C], Applied Mechanics and Materials, 湖北武汉, 2012.10.27-2012.10.2;
[13] Yin Rongcheng,Chen Lin,Suppression and stabilisation of noise under regime switching,Mathematica Applicata,26(3):732-740,2013 。
已发表专著:
陈琳, 非线性随机延迟微分方程数值解的稳定性[M], 华中科技大学出版社, 2016
主持课题:
[1]国家自然科学基金地区基金项目,11961029,一类非Lipschitz系数的随机微分方程及其数值近似, 2020.01-2023.12,主持;
[2]国家自然科学基金青年科学基金项目,11701237,随机Kolmogorov型系统数值解的若干问题研究, 2018.01-2020.12,主持;
[3]国家自然科学基金数学天元基金项目,11526101,随机 Kolmogorov 型系统及其数值解的渐近性质 分析,2016.01-2016.12,主持。
[4]江西省自然科学基金面上项目,20202BABL201007,随机SIS模型的研究与数值近似, 2020.01- 2021.12,主持;
[5]江西省教育厅青年项目,022120225,Wright-Fisher模型的数值逼近,2019.01- 2021.12,主持。
其它情况
江西财经大学青年教师大赛三等奖
下一篇: 马海强
