个人简介：

阮德豪，广东技术师范大学数学与系统科学学院，讲师，主要研究兴趣包括随机微分方程，泛函微分方程，随机神经网络。以第一作者身份在本领域SCI刊物发表论文11篇。

教育背景2010年获广州大学数学与应用数学学士学位，2014年获广州大学概率论与数理统计硕士学位，2018年获广州大学概率论与数理统计博士学位。2018年8月至2020年8月在广州大学金融研究院从事博士后研究工作。

主讲课程：《应用随机过程》，《高等数学》，《常微分方程》

研究方向：随机微分方程  

代表性论文:

[1] Dehao Ruan, Yao Lu, Quanxin Zhu, A note on generalized exponential stability of impulsive stochastic functional differential equations, Applied Mathematics Letters, 156 (2024) 109117.

[2] Dehao Ruan, Yao Lu Generalized exponential stability of neutral stochastic quaternion-valued neural networks with variable coefficients and infinite delay, Systems & Control Letters, 191 (2024) 105869.

[3] Dehao Ruan, Xiaoxia Guo, Yantao Shi, Generalized Halanay inequalities for stability and dissipativity of stochastic functional differential equations, Systems & Control Letters, 173 (2023) 105469.

[4] Dehao Ruan, Liping Xu, Jiaowan Luo, Stability of hybrid stochastic functional differential equations, Applied Mathematics and Computation, (2019) 832-841.

[5] Dehao Ruan, Zhehao Huang, Xiaoxia Guo, Inequalities and stability of stochastic Hopfield neural networks with discrete and distributed delays, Neurocomputing, 407 (2020) 281-291.

[6] Dehao Ruan, Yao Lu, Generalized exponential stability of stochastic Hopfield neural networks with variable coefficients and infinite delay, AIMS Mathematics, 9(8) (2024) 22910-22926.

[7] Dehao Ruan, Yao Lu, Generalized Halanay inequalities and asymptotic behavior of nonautonomous neural networks with infinite delays, Mathematics, 12 (2024) 155.

[8] Dehao Ruan, Weiguo Liu, Minran Yang, Zhehao Huang, Xiaoxia Guo, Novel stability results for Halanay inequality and applications to delay neural networks, IEEE Access, 8 (2020) 19504-19511.

[9] Dehao Ruan, Yue Liu, Generalized Halanay inequalities with applications to generalized exponential stability and boundedness of time-delay systems, Mathematical Problems in Engineering, 6072481 (2019) 1-7.

[10] Dehao Ruan, Jiaowan Luo, The existence, uniqueness and controllability of neutral stochastic delay partial differential equations driven by standard Brownian motion and fractional Brownian motion, Discrete Dynamics in Nature and Society, 7502514 (2018) 1-11.

[11] Dehao Ruan, Jiaowan Luo, Fixed points and exponential stability of stochastic functional partial differential equations driven by fractional Brownian motion, Publicationes Mathematicae Debrecen, 86(3-4) (2015) 285-293.