Optimization Problems in Sensor Network Data Collection

Item

Title
Optimization Problems in Sensor Network Data Collection
Identifier
d_2009_2013:6fed96ffc8de:11108
identifier
11378
Creator
Shamoun, Simon,
Contributor
Amotz Bar-Noy
Date
2011
Language
English
Publisher
City University of New York.
Subject
Computer science | coverage | graph theory | optimization problems | search theory | sensor networks
Abstract
Data collection is one of the most important tasks of many sensor networks. The data collected by sensors is used to monitor and analyze various systems, such as volcanoes, forests, and bridges. Large scale wireless sensor networks can provide timely access to a wealth of data, but obtaining this data is challenged by various resource constraints. This thesis proposes and analyzes solutions to three optimization problems that arise from the conflict between data collection and resource constraints: (1) maximize coverage by a set of sensors when the coverage they provide varies with location; (2) select a subset of the sensors, within some budget constraint, that best predict the data streams produced by all the sensors in the network; and (3) minimize the cost needed to find the top ranking sensor readings according to some criteria. The analyses of these problems use three different views of a sensor network: a coverage-centric view, in which each sensor is valued for its coverage ability; a data-centric view, in which each sensor is valued for the data it provides; and an agent-centric view, in which each sensor is viewed as an independent agent with information of value to the application. By choosing an appropriate view of the network, it is possible to separate the analysis from implementation details and apply well-established techniques from other domains to the problem solution. In this case, methodologies from stochastic and computational geometry, graph theory, and search theory are applied to the respective problems. This thesis presents optimal solutions to the coverage and search problems, approximation bounds on the best possible solution to the selection problem, and quantitative comparisons to alternative solutions to each problem in synthetic environments.
Type
dissertation
Source
2009_2013.csv
degree
Ph.D.
Program
Computer Science