activity
20102025
most citedOn the optimality of tree-reweighted max-product message-passing

101 citations · 355 across the 29 of their papers we have counts for

collaborators

38 papers

math.PR2025

Simple parallel estimation of the partition ratio for Gibbs distributions

David G. Harris, Vladimir Kolmogorov

We consider the problem of estimating the partition function of a Gibbs distribution with the Hamiltonian . As shown in [Ha…

cs.DS2023

A simpler and parallelizable -approximation algorithm for Sparsest Cut

Vladimir Kolmogorov

Currently, the best known tradeoff between approximation ratio and complexity for the Sparsest Cut problem is achieved by the algorithm in [Sherman, FOCS 2009]: it computes $O(\sqr…

cs.DS2022★ 2 cited

OrderedCuts: A new approach for computing Gomory-Hu tree

Vladimir Kolmogorov

The Gomory-Hu tree, or a cut tree, is a classic data structure that stores minimum - cuts of an undirected weighted graph for all pairs of nodes . We propose a new app…

cs.DS2022★ 1 cited

A computational study of Gomory-Hu construction tree algorithms

Vladimir Kolmogorov

This paper studies algorithms for computing a Gomory-Hu tree, which is a classical data structure that compactly stores all minimum - cuts of an undirected weighted graph. We…

cs.CC2021

Generalized minimum 0-extension problem and discrete convexity

Martin Dvorak, Vladimir Kolmogorov

Given a fixed finite metric space , the {\em minimum -extension problem}, denoted as ${\tt 0\mbox{-}Ext}[μ]$, is equivalent to the following optimization problem: minimiz…

math.OC2021

One-sided Frank-Wolfe algorithms for saddle problems

Vladimir Kolmogorov, Thomas Pock

We study a class of convex-concave saddle-point problems of the form where is a linear operator, is th…

cs.DS2020

A new notion of commutativity for the algorithmic Lovász Local Lemma

David G. Harris, Fotis Iliopoulos, Vladimir Kolmogorov

The Lovász Local Lemma (LLL) is a powerful tool in probabilistic combinatorics which can be used to establish the existence of objects that satisfy certain properties. The breakthr…

cs.DS2020

Parameter estimation for Gibbs distributions

David G. Harris, Vladimir Kolmogorov

We consider Gibbs distributions, which are families of probability distributions over a discrete space with probability mass function of the form f…

cs.DS2019★ 1 cited

Extensions of the Algorithmic Lovasz Local Lemma

Vladimir Kolmogorov

We consider recent formulations of the algorithmic Lovasz Local Lemma by Achlioptas-Iliopoulos-Kolmogorov [2] and by Achlioptas-Iliopoulos-Sinclair [3]. These papers analyze a rand…

math.PR2019★ 1 cited

Parameter estimation for integer-valued Gibbs distributions

David G. Harris, Vladimir Kolmogorov

A central problem in computational statistics is to convert a procedure for sampling combinatorial from an objects into a procedure for counting those objects, and vice versa. Weco…

cs.DM2018

A Local Lemma for Focused Stochastic Algorithms

Dimitris Achlioptas, Fotis Iliopoulos, Vladimir Kolmogorov

We develop a framework for the rigorous analysis of focused stochastic local search algorithms. These are algorithms that search a state space by repeatedly selecting some constrai…

cs.LG2018

MAP inference via Block-Coordinate Frank-Wolfe Algorithm

Paul Swoboda, Vladimir Kolmogorov

We present a new proximal bundle method for Maximum-A-Posteriori (MAP) inference in structured energy minimization problems. The method optimizes a Lagrangean relaxation of the ori…

cs.CC2018

Testing the complexity of a valued CSP language

Vladimir Kolmogorov

A Valued Constraint Satisfaction Problem (VCSP) provides a common framework that can express a wide range of discrete optimization problems. A VCSP instance is given by a finite se…

cs.DS2016★ 16 cited

A Faster Approximation Algorithm for the Gibbs Partition Function

Vladimir Kolmogorov

We consider the problem of estimating the partition function of a Gibbs distribution with a Hamilton , or more precisely the logarithm of the…

cs.CV2016

Efficient Optimization for Rank-based Loss Functions

Pritish Mohapatra, Michal Rolinek, C. V. Jawahar +2

The accuracy of information retrieval systems is often measured using complex loss functions such as the average precision (AP) or the normalized discounted cumulative gain (NDCG).…

cs.CC2016

Even Delta-Matroids and the Complexity of Planar Boolean CSPs

Alexandr Kazda, Vladimir Kolmogorov, Michal Rolínek

The main result of this paper is a generalization of the classical blossom algorithm for finding perfect matchings. Our algorithm can efficiently solve Boolean CSPs where each vari…

cs.DS2015

Commutativity in the Algorithmic Lovasz Local Lemma

Vladimir Kolmogorov

We consider the recent formulation of the Algorithmic Lovász Local Lemma [10,2,3] for finding objects that avoid `bad features', or `flaws'. It extends the Moser-Tardos resampling…

cs.CC2015

Effectiveness of Structural Restrictions for Hybrid CSPs

Vladimir Kolmogorov, Michal Rolinek, Rustem Takhanov

Constraint Satisfaction Problem (CSP) is a fundamental algorithmic problem that appears in many areas of Computer Science. It can be equivalently stated as computing a homomorphism…

cs.CV2015★ 1 cited

Total variation on a tree

Vladimir Kolmogorov, Thomas Pock, Michal Rolinek

We consider the problem of minimizing the continuous valued total variation subject to different unary terms on trees and propose fast direct algorithms based on dynamic programmin…

cs.CC2015

The Complexity of General-Valued CSPs

Vladimir Kolmogorov, Andrei Krokhin, Michal Rolinek

An instance of the Valued Constraint Satisfaction Problem (VCSP) is given by a finite set of variables, a finite domain of labels, and a sum of functions, each function depending o…

cs.LG2014★ 2 cited

A Multi-Plane Block-Coordinate Frank-Wolfe Algorithm for Training Structural SVMs with a Costly max-Oracle

Neel Shah, Vladimir Kolmogorov, Christoph H. Lampert

Structural support vector machines (SSVMs) are amongst the best performing models for structured computer vision tasks, such as semantic image segmentation or human pose estimation…

cs.DM2014★ 4 cited

Superconcentrators of Density 25.3

Vladimir Kolmogorov, Michal Rolinek

An -superconcentrator is a directed, acyclic graph with input nodes and output nodes such that every subset of the inputs and every subset of the outputs of same cardina…

cs.CV2014★ 1 cited

Proceedings of The 38th Annual Workshop of the Austrian Association for Pattern Recognition (ÖAGM), 2014

Vladimir Kolmogorov, Christoph Lampert, Emilie Morvant +1

The 38th Annual Workshop of the Austrian Association for Pattern Recognition (ÖAGM) will be held at IST Austria, on May 22-23, 2014. The workshop provides a platform for researcher…

cs.FL2014

Combining pattern-based CRFs and weighted context-free grammars

Rustem Takhanov, Vladimir Kolmogorov

We consider two models for the sequence labeling (tagging) problem. The first one is a {\em Pattern-Based Conditional Random Field }(\PB), in which the energy of a string (chain la…