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Graphical models concepts in compressed sensing.
This chapter surveys recent work in applying ideas from graphical models and message
passing algorithms to solve large-scale regularized regression problems. In particular, the …
passing algorithms to solve large-scale regularized regression problems. In particular, the …
The dynamics of message passing on dense graphs, with applications to compressed sensing
M Bayati, A Montanari - IEEE Transactions on Information …, 2011 - ieeexplore.ieee.org
“Approximate message passing”(AMP) algorithms have proved to be effective in
reconstructing sparse signals from a small number of incoherent linear measurements …
reconstructing sparse signals from a small number of incoherent linear measurements …
Bayesian models of graphs, arrays and other exchangeable random structures
The natural habitat of most Bayesian methods is data represented by exchangeable
sequences of observations, for which de Finetti's theorem provides the theoretical …
sequences of observations, for which de Finetti's theorem provides the theoretical …
Processes on unimodular random networks
We investigate unimodular random networks. Our motivations include their characterization
via reversibility of an associated random walk and their similarities to unimodular quasi …
via reversibility of an associated random walk and their similarities to unimodular quasi …
Sparse graphs using exchangeable random measures
Statistical network modelling has focused on representing the graph as a discrete structure,
namely the adjacency matrix. When assuming exchangeability of this array—which can aid …
namely the adjacency matrix. When assuming exchangeability of this array—which can aid …
An 𝐿^{𝑝} theory of sparse graph convergence I: Limits, sparse random graph models, and power law distributions
We introduce and develop a theory of limits for sequences of sparse graphs based on $ L^ p
$ graphons, which generalizes both the existing $ L^\infty $ theory of dense graph limits and …
$ graphons, which generalizes both the existing $ L^\infty $ theory of dense graph limits and …
Around the circular law
C Bordenave, D Chafaï - 2012 - projecteuclid.org
These expository notes are centered around the circular law theorem, which states that the
empirical spectral distribution of an× n random matrix with iid entries of variance 1/n tends to …
empirical spectral distribution of an× n random matrix with iid entries of variance 1/n tends to …
Asymptotic enumeration of spanning trees
R Lyons - Combinatorics, Probability and Computing, 2005 - cambridge.org
We give new formulas for the asymptotics of the number of spanning trees of a large graph.
A special case answers a question of McKay [Europ. J. Combin. 4 149–160] for regular …
A special case answers a question of McKay [Europ. J. Combin. 4 149–160] for regular …
A survey of max-type recursive distributional equations
DJ Aldous, A Bandyopadhyay - 2005 - projecteuclid.org
In certain problems in a variety of applied probability settings (from probabilistic analysis of
algorithms to statistical physics), the central requirement is to solve a recursive distributional …
algorithms to statistical physics), the central requirement is to solve a recursive distributional …
[CARTE][B] Progress in high-dimensional percolation and random graphs
M Heydenreich, R Van der Hofstad - 2017 - Springer
This book focuses on percolation on high-dimensional lattices. We give a general
introduction to percolation, stating the main results and defining the central objects. We …
introduction to percolation, stating the main results and defining the central objects. We …