Bayesian inference in networks

Bayesian inference is a method that can be used to estimate an unknown and/or unobservable parameter based on evidence that is accumulated over time.In this thesis, we apply Bayesian inference techniques in the context of two network-based problems.First, we consider multi-target tracking in networks with superpositional sensors, i.e., sensors that generate measurements equal to the sum of individual contributions of each target.We derive a tractable form for a novel moment-based multi-target filter called the Additive Likelihood Moment (ALM) filter.We show, through simulations, that our particle approximation of the ALM filter is more accurate and computationally efficient than Markov chain Monte Carlo-based particle methods to perform radio-frequency (RF) tomographic tracking of multiple targets.The second problem we study is multi-path available bandwidth estimation in computer networks.We propose a probabilistic-rate-based definition for the available bandwidth, probabilistic available bandwidth (PAB), that addresses flaws of the classical utilizationbased definition and existing estimation tools.We design a network-wide estimation tool that uses factor graphs, belief propagation and adaptive sampling to minimize the overhead.We deploy our tool on the Planet Lab network and show that it can produce accurate estimates of the PAB and achieve significant gains (over 70%) in terms of measurement overhead and latency over a popular estimation tool (Pathload).We extend our tool to i) track PAB in time and ii) use chirps to further reduce the number of required measurements by over 80%.Our simulations and online experiments demonstrate that our tracking algorithm is more accurate than block-based approaches without any significant additional complexity.Above all, I want to thank my supervisor Mark Coates, without whom realizing this thesis would have never been possible.For the past seven years, he has taught me everything I know about academic research in a respectful, collaborative and friendly, yet professional, work environment.I could not have asked for better guidance or for a more comprehensive advisor.I am very grateful for all the technical help I have received from people in my lab over the years.In particular, Prof. Michael Rabbat who has helped me as his own student and treated me as a friend from the very first day he arrived at McGill.His availability, precious advice and contributions have played a significant role in most parts of this thesis.Santosh Nannuru for sharing his Markov Chain Monte Carlo-based algorithm and simulation results and helping out on paper submission.Xi Chen for his time and explanations about radiofrequency tomographic target tracking.My research would not have been possible without the financial support I have received from FQRNT (Fonds Qubcois de la Recherche sur la Nature et les Technologies), the MITACS (Mathematics in Information Technology and Complex Systems) internship program and Mark Coates.For making my life so much easier on a regular basis and allowing me to focus on research, I would like to thank Carrie Serban at the SYTAcom

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