KAM theorem of symplectic algorithms for Hamiltonian systems. - Zaijiu Shang (Numerische Mathematik, 1999)

Implementing arbitrarily High-order symplectic Methods via Krylov Deferred correction Technique. - Quan-Dong Feng; Jingfang Huang; Ningming Nie; Zaijiu Shang; Yifa Tang (Int. J. Model. Simul. Sci. Comput., 2010)

Preservation of stability properties near fixed points of linear Hamiltonian systems by symplectic integrators. - Xiaohua Ding; Hongyu Liu 001; Zaijiu Shang; Geng Sun (Appl. Math. Comput., 2011)

A class of symplectic partitioned Runge-Kutta methods. - Siqing Gan; Zaijiu Shang; Geng Sun (Appl. Math. Lett., 2013)

Two Single-Shot Methods for Locating Multiple Electromagnetic Scatterers. - Jingzhi Li 001; Hongyu Liu 001; Zaijiu Shang; Hongpeng Sun (SIAM J. Appl. Math., 2013)

Detection of joint space and spectrum opportunities in cognitive radio systems. - Guimin Li; Zaijiu Shang; Kehu Yang (ChinaSIP, 2015)

A New Method for Channel Availability Analysis and the Associated Policy Design for Selection of Channel Sensing Order in CRNs. - Ningning Jiang; Junbo Hua; Zaijiu Shang; Kehu Yang (IEEE Trans. Signal Process., 2016)

Detection and Leasing of Joint Space and Spectrum Opportunities by Multiple Secondary Network Operators in Cognitive Radio Systems. - Guimin Li; Zaijiu Shang; Kehu Yang (J. Signal Process. Syst., 2016)

A preconditioned second-order convex splitting algorithm with a difference of varying convex functions and line search. - Xinhua Shen; Zaijiu Shang; Hongpeng Sun (CoRR, 2024)