張文星

[1] W.X. Zhang, D.R. Han*, and Z.B. Li, A self-adaptive projection method for multiple-sets split feasibility problem, Inverse Problems, 25 2009

[2] W.X. Zhang, D.R. Han, and X.M. Yuan*, An efficient simultaneous method for constrained multiple-sets split feasibility problem, Comput. Optim. Appl., 52 (2012) 825-843

[3] D.R. Han, X.M. Yuan*, W.X. Zhang, and X.J. Cai, An ADM-based splitting method for separable convex programming, Comput. Optim. Appl., 54 (2013) 343-369

[4] M.K. Ng*, X.M. Yuan, and W.X. Zhang, Coupled variational image decomposition and restoration model for blurred cartoon-plus-texture images with missing pixels, IEEE Trans. Image Process., 22 (2013) 2233-2246

[5] B.S. He, X.M. Yuan*, and W.X. Zhang, A customized proximal point algorithm for convex minimization with linear constraints, Comput. Optim. Appl., 56 (2013) 559-572

[6] M.K. Ng*, H.Y.T. Ngan, X.M. Yuan, and W.X. Zhang, Patterned fabric inspection and visualization by texture and defect decomposition method, IEEE Trans. Autom. Sci. Eng.,11 (2014) 943-947

[7] D.R. Han, X.M. Yuan*, and W.X. Zhang, An augmented Lagrangian based parallel splitting method for separable convex minimization with applications to image processing, Math. Comput., 83 (2014) 2263–2291

[8] D.R. Han*, W.W. Kong, and W.X. Zhang, A partial splitting augmented Lagrangian method for low-patch-rank image decomposition, J. Math. Imaging Vision, 51 (2015) 145-160

[9] W.X. Zhang, J. Fehrenbach, A. Desmaison, V. Lobjois, B. Ducommun, and P. Weiss*, Structure tensor based analysis of cells and nuclei organization in tissues, IEEE Trans. Med. Imag., 35, (2016) 294-306

[10] Y.H. Dai, D.R. Han, X.M. Yuan*, and W.X. Zhang, A sequential updating scheme of Lagrange multiplier for separable convex programming, Math. Comput., 86 (2017) 315-343

[11] P. Escande, P. Weiss*, and W.X. Zhang, A variational model for multiplicative structured noise removal, J. Math. Imaging Vision, 57(1), (2017) 43-55

[12] M.K. Ng*, H.Y.T. Ngan, X.M. Yuan, and W.X. Zhang, Lattice-based patterned fabric inspection by using total variation and sparsity with low-rank representations, SIAM J. Imaging Sci., 10, (2017), 2140-2164

[13] W.Y. Ding, M.K. Ng, W.X. Zhang*, A Peaceman-Rachford splitting method with monotone plus skew-symmetric splitting for nonlinear saddle point problems, J. Sci. Comput., (2019), 81, 763-788

[14] L.Y. Hu, W.X. Zhang, X.J. Cai, D.R. Han, A parallel operator splitting algorithm for solving constrained total-variation retinex, Inverse Problems Imaging, 14 (6) (2020) 1135-1156

[15] X.F. Wang, J.P. Zhang, W.X. Zhang, The distance between convex sets with Minkowski sum structure: application to collision detection, Comput. Optim. Appl.,77(2) (2020), 465-490

[16] Y. Gao, W.X. Zhang, An extension of primal-dual hybrid gradient method for solving saddle point problem with nonlinear operator, Comput. Optim. Appl., 85, (2023) 263-291

[17] Z.H. Jia, W.X. Zhang, X.J. Cai, D.R. Han, Stochastic alternating structure-adapted proximal gradient descent with variance reduction for nonconvex nonsmooth problem, Math. Comput. accepted ^[1] 

[1] 2014/01-2016/12：基於可分凸優化的圖像分解和波前重建的模型與算法研究（國家自然科學基金青年基金），項目負責人

[2] 2020/01-2023/12：圖像分析中一類特殊結構稀疏優化問題的理論與算法研究（國家自然科學基金面上項目），項目負責人

線性代數與空間解析幾何, 凸優化方法