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Informationally Efficient Multi-user Communication
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| When |
May 19, 2010 from 09:30 AM to 10:30 AM |
| Where | Engr. IV Maxwell Room 57-124 |
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Yi Su
Advisor: Mihaela van der Schaar
Wednesday, May 19, 2010 at 9:30am
Engr. IV Maxwell Room 57-124
Abstract:
The rapid increase in the demand for data rate over wired and wireless
communication networks has led to a rethinking of the traditional
network architecture and design principles. In fact, communication
systems are inherently informationally decentralized competitive
environments, where multiple devices executing a variety of applications
and services need to locally adapt their transmission strategies based
on their available information and compete for scarce networking
resources. The concepts and techniques that have dominated multi-user
communication research in recent years are not well suited for these
informationally decentralized environments. Specifically, most existing
research has focused on two extreme multi-user interaction scenario, the
complete information scenario with a common system-wide objective (e.g.
Pareto optimality) and the private information scenario with
conflicting objectives (e.g. Nash equilibrium (NE)).
The objective of this dissertation is to characterize users' optimal strategies to improve their performance subject to varying degrees of informational constraints in several classes of multi-user communication environments. We will mainly focus on fully distributed solutions without any real-time information exchange between different users, which perfectly satisfy the informationally efficient requirement in communication systems. In particular, we investigate three key problems in information-constrained multi-user communication systems. First, when will a distributed algorithm (e.g. best response dynamics) converge to a NE? And how fast? Second, if information is constrained and no information exchange between users is allowed, how to improve an inefficient NE without message passing? Last, assuming no real-time information exchange between users, can we still achieve Pareto optimality? We propose and analyze two new classes of games named additively coupled sum constrained games and linearly coupled games in which we individually address the three questions. In particular, we provide sufficient conditions that guarantee the uniqueness of NE and best response dynamics linearly converges to the NE. We also provide conjectural equilibrium based solutions that can substantially improve the performance of inefficient NE and fully recover Pareto optimality without any real-time information exchange between users. The investigated game models apply to a variety of realistic applications in multi-user communication systems, including multi-channel power control, flow control, and wireless random access.
Biography:
Yi Su received the bachelor's and master's degrees from Tsinghua
University, Beijing, China, in 2004 and 2006, respectively, both in
Electrical Engineering. He is currently pursuing the Ph.D. degree in the
Department of Electrical Engineering, University of California, Los
Angeles. During the summer of 2009, he was an intern with Qualcomm,
Santa Clara, CA. He was selected by IBM Research as one of the 10 top
Ph.D. students to participate in the 2009 Watson Emerging Leaders in
Multimedia Workshop. He was awarded UCLA Dissertation Year Fellowship
(2009-2010), Department Fellowship (Fall 2007), and University
Fellowship (2006-2007). He ranked the first in signals and systems area
in PhD preliminary examination, April 2007. His research interests
include game theoretic solutions for multi-user communications,
distributed optimization and learning in multi-agent systems,
cross-layer optimization in wireless multimedia communications, and
physical layer issues on wireless communications.
