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【正规博彩论坛】A New and Enhanced Semidefinite Relaxation for a Class of Nonconvex Complex Quadratic Problems with Applications in Wireless Communications

文:Ya-Feng Liu ( 刘亚锋)|图:正规博彩网站| 发布时间: 2018-09-14 00:00:00| 正规博彩网站

讲座时间:2018-09-17 10:30

讲座地点:正规博彩清水河校区科研楼B302

讲座题目:A New and Enhanced Semidefinite Relaxation for a Class of Nonconvex Complex Quadratic Problems with Applications in Wireless Communications

主讲人:Ya-Feng Liu ( 刘亚锋)

Abstract: In this talk, we shall consider a special class of nonconvex Complex Quadratic Problems (CQP), which finds many important and interesting applications in wireless communications. In this talk, we shall first develop a new and Enhanced Complex SemiDefinite Program, called ECSDP, for the considered CQP and then apply the ECSDP to MIMO detection, a fundamental problem in modern wireless communications. As our main result, we show the tightness of the ECSDP for MIMO detection under an easily checkable condition. This result answers an open question posed by So in 2010. Based on the ECSDP, we can also develop a branch-and-bound algorithm for globally solving the MIMO detection problem (even though the above condition does not hold true). 


Bio: 

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Ya-Feng Liu ( 刘亚锋) received the B.Sc. degree in applied mathematics in 2007 from Xidian University, Xi'an, China, and the Ph.D. degree in computational mathematics under the supervision of Professor Yu-Hong Dai in 2012 from the Chinese Academy of Sciences (CAS), Beijing, China. During his Ph.D. study, he was supported by the Academy of Mathematics and Systems Science (AMSS), CAS, to visit Professor Zhi-Quan (Tom) Luo at the University of Minnesota (Twins Cities) from February 2011 to February 2012. After his graduation, he joined the Institute of Computational Mathematics and Scientific/Engineering Computing, AMSS, CAS, Beijing, China, in July 2012, where he is currently an (tenured) Associate Professor. His main research interests are nonlinear optimization and its applications to signal processing, wireless communications, and machine learning.




清水河校区地址:成都市高新区(西区)西源大道2006号 正规博彩清水河校区科研楼B区

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