We present a family of approximation techniques for probabilistic graphical models, based on the use of graphical preconditioners developed in the scientific computing literature. Our framework yields rigorous upper and lower bounds on event probabilities and the log partition function of undirected graphical models, using non-iterative procedures that have low time complexity. As in mean field approaches, the approximations are built upon tractable subgraphs; however, we recast the problem of optimizing the tractable distribution parameters and approximate inference in terms of the well-studied linear systems problem of obtaining a good matrix preconditioner. Experiments are presented that compare the new approximation schemes to...
'A graphical models is a powerful tool to deal with complex probability models. Although in principl...
We propose a new framework for how to use sequential Monte Carlo (SMC) algorithms for inference in p...
Graphical Models are used to represent structural information on a high-dimensional joint probabilit...
We present a family of approximation techniques for probabilistic graphical models, based on the use...
We present a family of approximation techniques for probabilistic graph-ical models, based on the us...
We present a family of approximation techniques for probabilistic graph-ical models, based on the us...
Probabilistic graphical models provide a natural framework for the representation of complex systems...
Probability theory provides a mathematically rigorous yet conceptually flexible calculus of uncertai...
Graphical models have become a central paradigm for knowledge representation and rea- soning over mo...
We consider the question of how well a given distribution can be approx-imated with probabilistic gr...
The central objective of this thesis is to develop new algorithms for inference in probabilistic gra...
We consider the question of how well a given distribution can be approximated with probabilistic gra...
Recent research has made significant progress on the problem of bounding log partition functions for...
Recent research has made significant progress on the problem of bounding log partition functions for...
The research reported in this thesis focuses on approximation techniques for inference in graphical ...
'A graphical models is a powerful tool to deal with complex probability models. Although in principl...
We propose a new framework for how to use sequential Monte Carlo (SMC) algorithms for inference in p...
Graphical Models are used to represent structural information on a high-dimensional joint probabilit...
We present a family of approximation techniques for probabilistic graphical models, based on the use...
We present a family of approximation techniques for probabilistic graph-ical models, based on the us...
We present a family of approximation techniques for probabilistic graph-ical models, based on the us...
Probabilistic graphical models provide a natural framework for the representation of complex systems...
Probability theory provides a mathematically rigorous yet conceptually flexible calculus of uncertai...
Graphical models have become a central paradigm for knowledge representation and rea- soning over mo...
We consider the question of how well a given distribution can be approx-imated with probabilistic gr...
The central objective of this thesis is to develop new algorithms for inference in probabilistic gra...
We consider the question of how well a given distribution can be approximated with probabilistic gra...
Recent research has made significant progress on the problem of bounding log partition functions for...
Recent research has made significant progress on the problem of bounding log partition functions for...
The research reported in this thesis focuses on approximation techniques for inference in graphical ...
'A graphical models is a powerful tool to deal with complex probability models. Although in principl...
We propose a new framework for how to use sequential Monte Carlo (SMC) algorithms for inference in p...
Graphical Models are used to represent structural information on a high-dimensional joint probabilit...