Paper:
[23] Xiaoli Feng*, and Zhi Qian, An a posteriori wavelet method for solving two kinds of ill posed problems, International Journal of Computer Mathematics, 2017 (6) :1-24.
[22] Zhi Qian*,and Xiaoli Feng, A fractional Tikhonov method for solving a Cauchy problem of Helmholtz equation, Applicable Analysis, 96(10), 1656-1668, 2017.
[21] Chunyu Qiu*, Xiaoli Feng, A wavelet method for solving backward heat conduction problems, Electron. J. Differential Equations, 2017 (219), 1-19, 2017.
[20] Xiaoli Feng*, and Wantao Ning, A Wavelet regularization method for solving analytic continuation, International Journal of Computer Mathematics, 92(5), 1025-1038, 2015.
[18] Xiaoli Feng*, Wantao Ning, and Zhi Qian, A Quasi-Boundary-Value method for a Cauchy problem of an elliptic equation in multiple dimensions, Inverse Problems in Science and Engineering, 22(7), 1045-1061, 2014.
[17] Zhi Qian*,and Xiaoli Feng,Numerical solution of a 2D inverse heat conduction problem, Inverse Problems in Science and Engineering, 21(3), 467-484, 2013.
[16] Wen-Ting Wang*, Xiaoli Feng,and Xiu-Ping Chen, Biological invasion and coexistence in Intraguild predation, Journal of Applied Mathematics, 2013, 12 pages, 2013.
[15] Zhi-Liang Deng*, Xiao-Mei Yang, and Xiaoli Feng, A mollification regularization method for a fractional-diffusion inverse heat conduction problem, Mathematical Problems In Engineering, 2013, 9 pages, 2013.
[14] Hao Cheng*, Chu-Li Fu, and Xiaoli Feng, An optimal filtering method for stable analytic continuation, Journal of Computational and Applied Mathematics, 236, 2582-2589, 2012.
[12] Zhi-Liang Deng*, Chu-Li Fu, Xiaoli Feng, and Yun-Xiang Zhang, A mollification regularization method for stable analytic continuation, Mathematics and Computers in Simulation, 81, 1593-1608, 2011.
[11] Hao Cheng*, Chu-Li Fu, and Xiaoli Feng, An optimal filtering method for the Cauchy problem of the Helmholtz equation, Applied Mathematics Letters, 24, 958-964, 2011.
[10] Xiaoli Feng*, Lars Eldén and Chu-Li Fu, A quasi-boundary-value method for the Cauchy problem for elliptic equations with nonhomogeneous Neumann data, Journal of Inverse and Ill-posed Problems, 18(2010), 617-645.
[9] Xiaoli Feng*, Lars Eldén and Chu-Li Fu, Stability and regularization of a backward parabolic PDE with variable coefficients, Journal of Inverse and Ill-posed Problems, 18(2010), 217-243.
[8] Chu-Li Fu*, Xiaoli Feng and Zhi Qian, Wavelets and high order numerical differentiation, Applied Mathematical Modelling, 34(2010), 3008-3021.
[7] Hao Cheng*, Xiaoli Feng and Chu-Li Fu, A mollification regularization method for the Cauchy problem of an elliptic equation in a multi-dimensional case, Inverse Problems in Science and Engineering, 18(2010), 971-982.
[6] Chu-Li Fu*, Xiaoli Feng and Zhi Qian, The Fourier regularization for solving the Cauchy problem for the Helmholtz equation, Applied Numerical Mathematics, 59(2009), 2625-2640.
[5] Chu-Li Fu*, Zhi-Liang Deng, Xiaoli Feng and Fang-Fang Dou, A modified Tikhonov regularization for stable analytic continuation, SIAM Journal on Numerical Analysis, 47(2009), 2982-3000.
[4] Hao Cheng*, Chu-Li Fu and Xiaoli Feng, Determining surface heat flux in the steady state for the Cauchy problem for the Laplace equation, Applied Mathematics and Computation, 211(2009), 374-382.
[3] Xiaoli Feng*, Zhi Qian and Chu-Li Fu, Numerical approximation of solution of nonhomogeneous backward heat conduction problem in bounded region,Mathematics and Computers in Simulation, 79(2008), 177-188.
[2] Chu-Li Fu*, Fang-Fang Dou, Xiaoli Feng and Zhi Qian, A simple regularization method for stable analytic continuation, Inverse Problems, 24(2008), 065003(15pp).
[1] Zhi Qian*, Chu-Li Fu and Xiaoli Feng, A modified method for high order numerical derivatives, Applied Mathematics and Computation, 182 (2006), 1191-1200.
Thesis:
X.L. Feng, Some ill-posed problems for elliptic and parabolic equations, Lanzhou University, 2010, PhD thesis.