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Dong-Hoon Shin
Researcher at Hallym University
Publications - 78
Citations - 1399
Dong-Hoon Shin is an academic researcher from Hallym University. The author has contributed to research in topics: Medicine & Internal medicine. The author has an hindex of 19, co-authored 60 publications receiving 1249 citations. Previous affiliations of Dong-Hoon Shin include Intel & Purdue University.
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Proceedings ArticleDOI
Toward Optimal Allocation of Location Dependent Tasks in Crowdsensing
TL;DR: A pricing mechanism based on bargaining theory is designed, in which the price of each task is determined by the performing cost and market demand (i.e., the number of mobile users who intend to perform the task).
Journal ArticleDOI
Full-View Area Coverage in Camera Sensor Networks: Dimension Reduction and Near-Optimal Solutions
TL;DR: This work proves that the minimum-number full-view point coverage is NP-hard and proposes two approximation algorithms to solve it from two different perspectives, and devise two distributed algorithms that obtain the same approximation ratios as GA and SCA.
Journal ArticleDOI
Microbiologic aspects of predominant bacteria isolated from the burn patients in Korea
TL;DR: These bacteria, isolated from the burn patients, were almost all higher in antimicrobial resistance rate than those in the non-burn patients (P<0.05) and must be avoided in order to control a hospital-acquired infection.
Journal ArticleDOI
An Exchange Market Approach to Mobile Crowdsensing: Pricing, Task Allocation, and Walrasian Equilibrium
TL;DR: An algorithm is devised that can find a Walrasian Equilibrium in polynomial time for a case of practical interest where the classes of mobile devices are bounded, and designs an efficient pattern search algorithm to reduce the search space, thus accelerating the search process accordingly.
Proceedings ArticleDOI
Optimal monitoring in multi-channel multi-radio wireless mesh networks
Dong-Hoon Shin,Saurabh Bagchi +1 more
TL;DR: This paper forms the problem as an integer linear program, solves its linear program relaxation, and uses two rounding techniques that are developed by adapting existing rounding schemes, and presents two approximation algorithms that give an expected best performance in the worst case.