[1] Xu, Jiao, Peng Li*, and Bing Zheng. Matrix recovery from nonconvex regularized least absolute deviations. Inverse Problems 40 (2024): 065002.
[2] Yi-Ping Yin and Peng Li*, Oracle Inequalities for Corrupted Compressed Sensing Model, J. Comput. Math., 2024.
[3] Jiao Xu, Peng Li, Bing Zheng*, Two novel models with nuclear norm for robust matrix recovery, Signal Processing, 2024, 218: 109372.
[4] Peng Li*, Wengu Chen and Qiyu Sun, Inertial proximal ADMM for separable multi-block convex
optimization and its application to compressive affine phase retrieval, Acta. Math. Sinica, English Series, 39 (2023), 1459–1496.
[5] Peng Li, Pengbo Geng, and Huanmin Ge, Signal and Image Reconstruction with Tight Frames via Unconstrained $\ell_1-\alpha \ell_2$-Analysis Minimization,Signal Process, 203(2022), 108755.
[6] Huanmin Ge, and Peng Li*, The Dantzig selector: Recovery of signal via $\ell_1-\alpha \ell_2$ minimization, Inverse Problems, 38 (2021), 015006.
[7] Peng Li*, Wengu Chen and Michael K. Ng, Compressive total variation for image reconstruction and restoration, Comput. Math. Appl., 80 (2020), 874-893.
[8] Peng Li, Wengu Chen, Huanmin Ge and Michael K. Ng, $\ell_1-\alpha \ell_2$ minimization methods for signal and image reconstruction with impulsive noise removal, Inverse Problems, 36 (2020), 055009-1-055009-30.
[9] Pengbo Geng, Peng Li and Wengu Chen, An improved bound of cumulative coherence for signal recovery, Int. J. Wavelets Multiresolut. Inf. Process., 18 (2020) 1950053-1-1950053-11.
[10] Peng Li and Wengu Chen, Signal recovery under cumulative coherence, J. Comput. Appl. Math., 346 (2019), 399-417.
[11] Wengu Chen and Peng Li*, Truncated sparse approximation property and truncated $q$-norm minimization, Appl. Math. J. Chinese Univ., 34 (2019), 261-283.
[12] Ningning Li, Wengu Chen and Peng Li*, Stable recovery of signals from highly corrupted measurements, IEEE Access, 6 (2018), 62865-62873.
[13] Peng Li and Wengu Chen, Signal recovery under mutual incoherence property and oracle inequalities, Front Math. China, 13 (2018), 1369-1396.
[14] Songbai Wang and Peng Li, Multilinear operators on weighted amalgam-type spaces, Adv. Math. (China), 47 (2018), 881-905.
[15] Songbai Wang, Haiyan Zhou and Peng Li, Local Muckenhoupt weights on Gaussian measure spaces, J. Math. Anal. Appl., 438 (2016), 790-806.
[16] Peng Li and Jiang Zhou, Compactness of the commutator of multilinear Fourier multiplier operator on the Morrey Space, Acta Math. Vietnam., 41 (2016), 661-676.
[17] Peng Li and Jiang Zhou, Singular integral operators on new BMO and Lipschitz spaces of Homogeneous Type, J. Math. Res. Appl., 36 (2016), 97-108.
[18] Songbai Wang, Yinsheng Jiang and Peng Li, Weighted Morrey estimates for multilinear Fourier multiplier operators. Abstr. Appl. Anal., 2014, Article ID: 570450, 10 pages, doi: 10.1155/2014/570450.
[19] Jiang Zhou and Peng Li, Compactness of the commutator of multilinear Fourier multiplier operator on weighted Lebesgue space, J. Funct. Spaces, 2014, Article ID: 606504, 10 pages, doi: 10.1155/2014/606504.
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