activity
20122023
most citedComputing the spectral decomposition of interval matrices and a study on interval matrix power

11 citations · 26 across the 10 of their papers we have counts for

collaborators

11 papers

math.OC2023

Absolute value linear programming

Milan Hladík, David Hartman

We deal with linear programming problems involving absolute values in their formulations, so that they are no more expressible as standard linear programs. The presence of absolute…

math.CO2022★ 1 cited

Gadget construction and structural convergence

David Hartman, Tomáš Hons, Jaroslav Nešetřil

Nešetřil and Ossona de Mendez recently proposed a new definition of graph convergence called structural convergence. The structural convergence framework is based on the probabilit…

math.CO2021

On the Connectivity and the Diameter of Betweenness-Uniform Graphs

David Hartman, Aneta Pokorná, Pavel Valtr

Betweenness centrality is a centrality measure based on the overall amount of shortest paths passing through a given vertex. A graph is betweenness-uniform if all its vertices have…

math.CO2021

Constructions of betweenness-uniform graphs from trees

David Hartman, Aneta Pokorná

Betweenness centrality is a measure of the importance of a vertex x inside a network based on the fraction of shortest paths passing through x. We study a blow-up construction that…

cs.GT2020★ 3 cited

Positivity and convexity in incomplete cooperative games

Martin Černý, Jan Bok, David Hartman +1

Incomplete cooperative games generalise the classical model of cooperative games by omitting the values of some of the coalitions. This allows to incorporate uncertainty into the m…

math.NA2019★ 11 cited

Computing the spectral decomposition of interval matrices and a study on interval matrix power

David Hartman, Milan Hladík, David Říha

We present an algorithm for computing a spectral decomposition of an interval matrix as an enclosure of spectral decompositions of particular realizations of interval matrices. The…

math.CO2019★ 4 cited

The independence number of HH-homogeneous graphs and a classification of MB-homogeneous graphs

Andrés Aranda, David Hartman

We show that the independence number of a countably infinite HH-homogeneous graph that does not contain the Rado graph as a spanning subgraph is finite and present a classification…

math.NA2018★ 6 cited

Regularity radius: Properties, approximation and a not a priori exponential algorithm

David Hartman, Milan Hladik

The radius of regularity sometimes spelled as the radius of nonsingularity is a measure providing the distance of a given matrix to the nearest singular one. Despite its possible a…

math.CO2018★ 1 cited

Morphism extension classes of countable -colored graphs

Andrés Aranda, David Hartman

In~\cite{Hartman:2014}, Hartman, Hubi\v cka and Ma\v sulović studied the hierarchy of morphism extension classes for finite -colored graphs, that is, undirected graphs without l…

math.CO2013

Complexities of relational structures

David Hartman, Jan Hubicka, Jaroslav Nesetril

The relational complexity, introduced by G. Cherlin, G. Martin, and D. Saracino, is a measure of ultrahomogeneity of a relational structure. It provides an information on minimal a…

math.CO2012

Homomorphism-homogeneous L-colored graphs

David Hartman, Jan Hubicka, Dragan Masulovic

A relational structure is homomorphism-homogeneous (HH-homogeneous for short) if every homomorphism between finite induced substructures of the structure can be extended to a homom…