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陈彩荣
2023-05-06 09:55
  • 陈彩荣
  • 陈彩荣 - 博士-北京航空航天大学-数学科学学院-个人资料

近期热点

资料介绍

个人简历


读书经历\r
2013.9-2018.6, 福建师范大学数学与信息学院, 计算数学专业,获理学博士学位.(导师:马昌凤教授) \r
2009.9-2013.6, 福建师范大学数学与计算机科学学院, 数学与应用数学专业,获理学学士学位\r
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学术交流经历\r
2017.2-2018.1,赴美国德克萨斯大学阿灵顿分校访学.(访学导师:李仁仓教授) \r
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工作简历\r
2018年7月至今,北京航空航天大学数学与系统科学学院,博士后研究。(合作导师:韩德仁教授)\r
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科研项目\r
1. 2020.01 – 2022.12 国家自然科学基金青年基金 (11901024) \r
项目名称: 几类非线性矩阵方程的高精度保结构加倍算法研究 主持 (在研)\r
2. 2019.09 – 至今 中国博士后科学基金面上二等资助 (2019M660385) \r
项目名称: GTH-like 算法及其应用研究 主持 (在研)\r
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教学活动\r
2018秋季, 最优化理论与算法助教.\r
2019年秋季,最优化理论与算法助教\r
2019年秋季,凸分析助教

研究领域


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近期论文


[1] Cai-Rong Chen, Ren-Cang Li, Chang-Feng Ma. Highly accurate doubling algorithm for quadratic matrix equation from quasi-birth-and-death process. Linear Algebra and its Applications (2019).\r
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[2] Cai-Rong Chen, Chang-Feng Ma. An accelerated cyclic-reduction-based solvent method for solving quadratic eigenvalue problem of gyroscopic systems. Computers and Mathematics with Applications, 77.10 (2019) 2585--2595.\r
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[3] Cai-Rong Chen, Chang-Feng Ma. A generalized shift-splitting preconditioner for complex symmetric linear systems. Journal of Computational and Applied Mathematics, 344 (2018) 691--700.\r
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[4] Cai-Rong Chen, Chang-Feng Ma. A matrix CRS iterative method for solving a class of coupled Sylvester-transpose matrix equations. Computers and Mathematics with Applications, 74 (2017) 1223--1231.\r
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[5] Cai-Rong Chen, Chang-Feng Ma. AOR-Uzawa iterative method for a class of complex symmetric linear system of equations. Computers and Mathematics with Applications, 72 (2016) 2462--2472.\r
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[6] Cai-Rong Chen, Chang-Feng Ma. A generalization of the HSS-based sequential two-stage method for solving non-Hermitian saddle point problems. Numerical Algorithms, 73 (2016) 1073--1090.\r
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[7] Cai-Rong Chen, Chang-Feng Ma. A generalized shift-splitting preconditioner for singular saddle point problems. Applied Mathematics and Computation, 269 (2015) 947--955.\r
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[8] Cai-Rong Chen, Chang-Feng Ma. A generalized shift-splitting preconditioner for saddle point problems. Applied Mathematics Letters, 43 (2015) 49--55.

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