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H. Vicky Zhao

Researcher at University of Alberta

Publications -  31
Citations -  337

H. Vicky Zhao is an academic researcher from University of Alberta. The author has contributed to research in topics: Wireless network & Game theory. The author has an hindex of 10, co-authored 31 publications receiving 318 citations.

Papers
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Journal ArticleDOI

A Cooperation Stimulation Strategy in Wireless Multicast Networks

TL;DR: Simulation results show that the proposed Worst Behavior Tit-for-Tat (WBTFT) incentive strategy can efficiently enforce cooperation even with imperfect monitoring, and its performance is close to that when all nodes fully cooperate with each other and when they can perfectly monitor each other's behavior without errors.
Journal ArticleDOI

Power Allocation in Multi-User Wireless Relay Networks through Bargaining

TL;DR: A multi-user single-relay wireless network, where the relay facilitates transmissions of the users' signals to the destination, is considered, and an asymmetric Nash bargaining solution (NBS)-based relay power allocation scheme is proposed by assigning a bargaining power to each user to indicate its transmission priority.
Proceedings ArticleDOI

Block-based adaptive compressed sensing for video

TL;DR: This paper explores the temporal redundancy in videos, and proposes a block-based adaptive framework for compressed video sampling that addresses the independent movement of different regions in a video, classifies blocks into different types depending on their inter-frame correlation, and adjusts the sampling and reconstruction strategies accordingly.
Book

Behavior Dynamics in Media-Sharing Social Networks

TL;DR: This one-stop guide will enable researchers to explore this emerging field further and ultimately design media-sharing systems with more efficient, secure and personalized services.
Journal ArticleDOI

Game-theoretic strategies and equilibriums in multimedia fingerprinting social networks

TL;DR: The study in this paper reveals the strategies that are optimal for the colluders; thus, all the colluder have no inventive to disagree and reduces the possible types of collusion into a small finite set.