Several important combinatorial optimization problems can be formulated as maximum a posteriori (MAP) inference in discrete graphical models. We adopt the recently proposed parallel MAP inference algorithm Bethe-ADMM and imple-ment it using message passing interface (MPI) to fully utilize the computing power provided by the modern supercomput-ers with thousands of cores. The empirical results show that our parallel implementation scales almost linearly even with thousands of cores. Keywords alternating direction method of multipliers, Markov random field, maximum a posteriori inference, message passing in-terface 1
We consider energy minimization for undirected graphical models, also known as the MAP-inference pro...
We consider energy minimization for undirected graphical models, also known as the MAP-inference pro...
Les relaxations en problème d’optimisation linéaire jouent un rôle central en inférence du maximum a...
Several important combinatorial optimization problems can be formulated as maximum a posteriori (MAP...
An important problem in discrete graphical models is the maximum a posteriori (MAP) inference proble...
International audienceFirst order Markov Random Fields (MRFs) have become a predominant tool in Comp...
We develop and analyze methods for computing provably optimal maximum a posteriori (MAP) configurati...
Maximum A Posteriori inference in graphical models is often solved via message-passing algorithms, s...
Computing maximum a posteriori (MAP) estimation in graphical models is an important inference proble...
Linear programming (LP) relaxation for MAP inference over (factor) graphic models is one of the fund...
In general, the problem of computing a maximum a posteriori (MAP) assignment in a Markov random fiel...
Given a graphical model, one of the most use-ful queries is to find the most likely configura-tion o...
Statistical relational learning models are powerful tools that combine ideas from first-order logic ...
Message passing algorithms powered by the distributive law of mathematics are efficient in finding a...
Message passing algorithms powered by the distributive law of mathematics are efficient in finding a...
We consider energy minimization for undirected graphical models, also known as the MAP-inference pro...
We consider energy minimization for undirected graphical models, also known as the MAP-inference pro...
Les relaxations en problème d’optimisation linéaire jouent un rôle central en inférence du maximum a...
Several important combinatorial optimization problems can be formulated as maximum a posteriori (MAP...
An important problem in discrete graphical models is the maximum a posteriori (MAP) inference proble...
International audienceFirst order Markov Random Fields (MRFs) have become a predominant tool in Comp...
We develop and analyze methods for computing provably optimal maximum a posteriori (MAP) configurati...
Maximum A Posteriori inference in graphical models is often solved via message-passing algorithms, s...
Computing maximum a posteriori (MAP) estimation in graphical models is an important inference proble...
Linear programming (LP) relaxation for MAP inference over (factor) graphic models is one of the fund...
In general, the problem of computing a maximum a posteriori (MAP) assignment in a Markov random fiel...
Given a graphical model, one of the most use-ful queries is to find the most likely configura-tion o...
Statistical relational learning models are powerful tools that combine ideas from first-order logic ...
Message passing algorithms powered by the distributive law of mathematics are efficient in finding a...
Message passing algorithms powered by the distributive law of mathematics are efficient in finding a...
We consider energy minimization for undirected graphical models, also known as the MAP-inference pro...
We consider energy minimization for undirected graphical models, also known as the MAP-inference pro...
Les relaxations en problème d’optimisation linéaire jouent un rôle central en inférence du maximum a...