姓名：朱永贵
职称：教授，博士生导师Normal07.8 磅02falsefalsefalseEN-USZH-CNX-NONE
电话：
邮箱：ygzhu@cuc.edu.cn
教育背景
理学博士(计算数学), 中国科学院数学与系统科学研究院, 中国, 2005.6;
访问，台湾大学暨数学研究所，2009.8-2010.8
访问，英国利物浦大学数学科学系，2016.12-2017.12
讲授课程
本科生课程：《最优化理论与方法》；《应用随机过程》；《神经网络与深度学习》
研究生课程：《最优化理论与方法》，《图像处理中的数学问题》，《图像处理的快速算法》
学术兼职
1.电子和电气工程师学会(IEEE)会员
2.中国图象图形学学会(CSIG)会员
3.CSIG图象应用军民融合专业委员会委员
4.中国工业与应用数学学会(CSIAM)会员
奖励与荣誉
1.2015年10月获中国传媒大学科学技术二等奖
2.2012年12月获中国传媒大学第七届教学成果二等奖
3.2012年5月获中国传媒大学校级规划项目优秀成果二等奖
4.2006年5月获中国传媒大学“十五”211工程科研论文类一等奖
5.2005年5月获中国科学院院长奖学金优秀博士生奖
6.2004年9月获中国科学院数学与系统科学研究院院长奖学金优秀博士生奖
7.2004年10月获中国科学院宝洁奖学金优秀博士生奖
研究领域
图像处理；偏微分方程数值解；数值计算；最优化理论与方法；智能计算
研究课题
1.国家自然科学基金面上项目: 基于压缩感知的核磁共振成像问题驱动的应用数学研究(2016-2019);
2.教育部科学技术研究重点项目：基于偏微分方程的图像处理问题的研究(2009-2011)
3.中国传媒大学高精尖项目：智能传播效果评估研究(2018-2019)
4.中国传媒大学优秀博士生导师团队科研提升计划项目：人工智能优化算法研究(2019-2021)
5.中国传媒大学理工科规划项目：压缩感知理论方法研究(2013-2015)
学术成果
[1]Jun Zhang, Chengzhi Deng, Yuying Shi, Shengqian Wang, and Yonggui Zhu. A fast linearised augmented Lagrangian method for a mean curvature based model. East Asian Journal on Applied Mathematics. Vol.8, No.3, pp. 463-476, 2018. (SCI)
[2]Xiaole Zhang, Yuying Shi, Zhifeng Pang, and Yonggui Zhu. Fast algorithm for image denoising with different boundary conditions. Journal of the Franklin Institute. Vol.354,No. 11, pp. 4595-4614, 2017. (SCI)
[3]Yonggui Zhu, Xinyan Yu, Bin Zhang, and Xiuxiu Niu. A nonlinear diffusion model for image restoration. Acta Mathematicea Applicatae Sinica, English Series. Vol.32, No.3, pp. 631-646, 2016. (SCI)
[4]Tongtong JIa, Yuying Shi, Yonggui Zhu, and Lei Wang. An image restoration model combining mixed L1/L2 fidelity terms. Journal of Visual Communication & Image Representation. Vol.38, pp. 461-473, 2016. (SCI)
[5]Yonggui Zhuand Xiaoman Liu. A fast method for L1-L2 modeling for MR image compressive sensing. Journal of Inverse and Ill-Posed Problems. Vol.23, No.3, pp. 211-218, 2015. (SCI)
[6]Yonggui Zhu, Yuying Shi, Bin Zhang, and Xinyan Yu. Weighted-average alternating minimization method for magnetic resonance image reconstruction based on compressive sensing. Inverse Problems and Imaging. Vol.8, No.3, pp. 925-937, 2014. (SCI)
[7] Jingjing Liu, Yuying Shi, and Yonggui Zhu. A fast and robust algorithm for image restoration with periodic boundary conditions. Journal of Computational Analysis and Applications. Vol.17, No.3, pp. 524-538, 2014. (SCI)
[8]Yonggui Zhuand Yuying Shi. A fast method for reconstruction of total-variation MR images with a periodic boundary condition. IEEE Signal Processing Letters. Vol.20, No.4, pp. 291-294, 2013. (SCI)
[9]Yuying Shi,Xiaozhong Yang, and Yonggui Zhu. Bregman iterative model using the G-norm. Acta Mathematicea Applicatae Sinica, English Series. Vol.30, No.1, pp. 179-186, 2014. (SCI)
[10]Yonggui Zhu, Tong Kang, and Temuer Chaolu. New exact solitary-wave solutions for the K(2,2,1) and K(3,3,1) equations. Chaos, Solitons and Fractals. Vol.33, No.4, pp. 1411-1416, 2007. (SCI)
[11]Yonggui Zhuand Lu Chao. New solitary solutions with compact support for Boussinesq-like B(2n,2n) equations with fully nonlinear dispersion. Chaos, Solitons and Fractals. Vol.32, No.2, pp. 768-772, 2007. (SCI)
[12]Yonggui Zhuand Zhuosheng Lv. New exact solitary-wave special solutions for the nonlinear dispersive K(m,n) equations. Chaos, Solitons and Fractals. Vol.27, No.3, pp. 836-842, 2006. (SCI)
[13]Yonggui Zhuand Xiaoshan Gao. Exact special solitary solutions with compact support for the nonlinear dispersive K(m,n) equations. Chaos, Solitons and Fractals. Vol.27, No.2, pp. 487-493, 2006. (SCI)
[14]Yonggui Zhu, Qianshun Chang, and Shengchang Wu. Construction of exact solitary solutions for Boussinesq-like B(m,n) equations with fully nonlinear dispersion by the decomposition method. Chaos, Solitons and Fractals. Vol.26, No.3, pp. 897-903, 2005. (SCI)
[15]Yonggui Zhu, Qianshun Chang, and Shengchang Wu. Exact solitary solutions with compact support for the nolinear dispersive Boussinesq-like B(m,n) equations. Chaos, Solitons and Fractals. Vol.26, No.2, pp. 407-413, 2005. (SCI)
[16]Yonggui Zhu, Qianshun Chang, and Shengchang Wu. A new algorithm for calculating Adomian polynomials. Applied Mathematics and Computation. Vol.169, No.1, pp. 402-416, 2005. (SCI)
[17]Yonggui Zhu, Qianshun Chang, and Shengchang Wu. Exact solitary-wave solutions with compact support for the modified KdV equation. Chaos, Solitons and Fractals. Vol.24, No.1, pp. 365-369, 2005. (SCI)
[18]Yonggui Zhu. Exact special solutions with solitary patterns for Boussinesq-like B(m,n) equations with fully nonlinear dispersion. Chaos, Solitons and Fractals. Vol.22, No.1, pp. 213-220, 2004. (SCI)


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