作者: G. Huang , A. Lanza , S. Morigi , L. Reichel , F. Sgallari
DOI: 10.1007/S10543-016-0643-8
关键词: Convergence (routing) 、 Applied mathematics 、 Mathematical optimization 、 Stationary point 、 Krylov subspace 、 Majorization minimization 、 Regular polygon 、 Image restoration 、 Mathematics
摘要: A new majorization–minimization framework for \(\ell _p\)–\(\ell _q\) image restoration is presented. The solution sought in a generalized Krylov subspace that build up during the process. Proof of convergence to stationary point minimized functional provided both convex and nonconvex problems. Computed examples illustrate high-quality restorations can be determined with modest number iterations storage requirement method not very large. comparison related methods shows competitiveness proposed.