Yun-Bin Zhao received his BSc in Applied Mathematics from Northwestern Polytechnic University, in 1989, MSc in Applied Mathematics from Chongqing University in 1992, and PhD in Operations Research and Control Theory in 1998 from the Institute of Applied Mathematics, Chinese Academy of Sciences. From June 1998 to February 2001 he was a postdoctoral research fellow with the Institute of Computational Mathematics and Scientific/Engineering Computing, Chinese Academy of Sciences, and with the Department of SEEM, Chinese University of Hong Kong. Between 2002 and 2005, he was also a research fellow at the McMaster University and the University of Toronto in Canada. From 2001 to 2003, He was an assistant professor in the Academy of Mathematics and Systems Science (AMSS), Chinese Academy of Sciences, and from 2003 to 2007 he was an Associate Professor in AMSS. He joined the University of Birmingham in 2007 as a lecturer of theoretical and computational optimization. Since 2013, he is a Senior Lecturer in the same university.
Yun-Bin Zhao serves as an associate editor of the international journals: Applied Mathematics and Computation (2007--), European Journal on Pure and Applied Mathematics (2008--), Journal of Algebraic Statistics (2010--2014). His research interests include the operations research, computational optimization, convex analysis, numerical linear algebra, compressed sensing, signal and image processing, and machining and statistical learning. He has published a total of more than 50 journal articles in such journals as SIAM J Optim, SIAM J Matrix Anal Appl, SIAM J Optim & Control, Math Oper Res, IEEE Trans Signal Process, J Optim Theory Appl, Appl Math Comput, Science China Math, etc. He was the principle investigator for a number of research projects funded by the National Science foundation of China (NSFC) and The Engineering and Physical Sciences Research Council (EPSRC) in UK. The purpose of his most recent research is to develop efficient computational methods for the sparse solutions of underdetermined linear system and applications to signal, image, and big-data processing, including the compressed sensing theory based on the so-called RSP tool.