淮北師范大學(xué)數(shù)學(xué)科學(xué)學(xué)院計(jì)算數(shù)學(xué)研究生導(dǎo)師：陳亮

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淮北師范大學(xué)數(shù)學(xué)科學(xué)學(xué)院計(jì)算數(shù)學(xué)研究生導(dǎo)師陳亮介紹如下：

姓名：陳亮

性別：男

出生年月：1977.8 

導(dǎo)師類別：學(xué)術(shù)型

技術(shù)職稱：副教授 

聯(lián)系方式：clmyf2@163.com 

招生專業(yè)名稱：計(jì)算數(shù)學(xué) 

主要研究方向：最優(yōu)化理論與計(jì)算、非線性數(shù)值代數(shù) 

個(gè)人簡歷

2010.9-2013.7 上海大學(xué)，計(jì)算數(shù)學(xué)，博士

2001.7 - 至今，淮北師范大學(xué)數(shù)學(xué)科學(xué)學(xué)院，教師，副教授

主要學(xué)術(shù)成就

主要致力于數(shù)值最優(yōu)化和非線性數(shù)值代數(shù)領(lǐng)域的研究，目前已發(fā)表論文10余篇，主持和完成省部級(jí)科研項(xiàng)目5項(xiàng)。

[1] *Chen, Liang; Du, Cuizhen; Ma, Yanfang. The higher-order Levenberg-Marquardt method with Armijo type line search for nonlinear equations. Optimization Methods & Software, 32(3), pp 516-533, 2017/6

[2] *Chen, Liang. A modified Levenberg-Marquardt method with line search for nonlinear equations. Computational Optimization and Applications, 65(3), pp 753-779, 2016/12

[3] *Chen, Liang. A high-order modified Levenberg-Marquardt method for systems of nonlinear equations with fourth-order convergence. Applied Mathematics and Computation, 285卷, pp 79-93, 2016/7/20

[4] *Zheng, Lin; Zhang, Ke; Chen, Liang. On the convergence of a modified chebyshev-like's method for solving nonlinear equations. Taiwanese Journal of Mathematics, 19(1), pp 193-209, 2015/2

[5] *Chen, Liang; Ma, Yanfang. A new modified King-Werner method for solving nonlinear equations. Computers & Mathematics with Applications, 62(10), pp 3700-3705, 2011/11

[6] 陳亮；顧傳青；鄭林。非線性方程的數(shù)值迭代法及其半局部收斂性，數(shù)學(xué)進(jìn)展，04期，pp 481-495，2014/7/15

[7] *Chen, Liang. Newton-Kantorovich type theorem by using recurrence relations for a fifth-order method in Banach spaces. Journal of Computational Analysis and Applications, 17(3), pp 486-497, 2014/11.

[8] *Chen, Liang; Gu, Chuanqing; Ma, Yanfang. Recurrence relations for the Harmonic mean Newton's method in Banach spaces. Journal of Computational Analysis and Applications, 14(6), pp 1154-1164, 2012/10.

[9] *Chen, Liang; Gu, Chuanqing; Ma, Yanfang. Semilocal Convergence for a Fifth-Order Newton's Method Using Recurrence Relations in Banach Spaces. Journal of Applied Mathematics, 2011卷, 2011.

學(xué)術(shù)主頁：https://www.scholarmate.com/P/qamU7f

資料時(shí)間： 2017年9月5日