activity
20152023
most citedMaximal cliques structure for cocomparability graphs and applications

2 citations · 4 across the 3 of their papers we have counts for

collaborators

6 papers

cs.SE2023★ 2 cited

Reasoning on Feature Models: Compilation-Based vs. Direct Approaches

Pierre Bourhis, Laurence Duchien, Jérémie Dusart +3

Analyzing a Feature Model (FM) and reasoning on the corresponding configuration space is a central task in Software Product Line (SPL) engineering. Problems such as deciding the sa…

cs.AI2022

Pseudo Polynomial-Time Top-k Algorithms for d-DNNF Circuits

Pierre Bourhis, Laurence Duchien, Jérémie Dusart +3

We are interested in computing most preferred models of a given d-DNNF circuit , where the preference relation is based on an algebraic structure called a monotone, totally…

cs.DB2019

Semi Automatic Construction of ShEx and SHACL Schemas

Iovka Boneva, Jérémie Dusart, Daniel Fernández Álvarez +1

We present a method for the construction of SHACL or ShEx constraints for an existing RDF dataset. It has two components that are used conjointly: an algorithm for automatic schema…

cs.DM2017

Submodular Goal Value of Boolean Functions

Eric Bach, Jeremie Dusart, Lisa Hellerstein +1

Recently, Deshpande et al. introduced a new measure of the complexity of a Boolean function. We call this measure the "goal value" of the function. The goal value of is defined…

cs.DM2016★ 2 cited

Maximal cliques structure for cocomparability graphs and applications

Jérémie Dusart, Michel Habib, Derek G. Corneil

A cocomparability graph is a graph whose complement admits a transitive orientation. An interval graph is the intersection graph of a family of intervals on the real line. In this…

cs.DS2015

A tie-break model for graph search

Derek G. Corneil, Jeremie Dusart, Michel Habib +1

In this paper, we consider the problem of the recognition of various kinds of orderings produced by graph searches. To this aim, we introduce a new framework, the Tie-Breaking Labe…