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Mixed-Integer Conic Relaxation for TOA-Based Multiple Source Localizaton

Time: May 27, 2019

时间 地点
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Title:

Mixed-Integer Conic Relaxation for TOA-Based Multiple Source   Localizaton

Lecturer:

Prof. Anthony Man-Cho So

Time:

2019-05-31 09:00:00

Venue:

B301 meeting room in the New Technology Building of North Campus

Lecturer    Profile

Anthony Man-Cho So received his BSE degree in Computer Science   from Princeton University with minors in Applied and Computational   Mathematics, Engineering and Management Systems, and German Language and   Culture. He then received his MSc degree in Computer Science and his PhD   degree in Computer Science with a PhD minor in Mathematics from Stanford   University. Dr. So joined The Chinese University of Hong Kong (CUHK) in 2007.   He currently serves as Assistant Dean of the Faculty of Engineering and is an   Associate Professor in the Department of Systems Engineering and Engineering   Management. He  also holds a courtesy appointment as Associate Professor   in the CUHK-BGI Innovation Institute of Trans-omics. His recent research   focuses on the interplay between optimization theory and various areas of   algorithm design, such as computational geometry, machine learning, signal   processing, bioinformatics, and algorithmic game theory.

Lecture    Abstract

Source   localization is among the most fundamental and studied problems in signal   processing. In this talk, we consider the problem of localizing multiple   sources based on noisy distance measurements between the sources and the   sensors, in which the source-measurement association is unknown. We develop a   mixed-integer conic relaxation of the problem and propose a second-order   cone-based outer approximation algorithm for solving it. We show that the   proposed algorithm enjoys finite convergence and present numerical results to   demonstrate its viability.
  Joint work with Sherry Ni and K-F Cheung.

 

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