activity
20202026
most citedSuccessor-Invariant First-Order Logic on Classes of Bounded Degree

2 citations · 2 across the 8 of their papers we have counts for

collaborators

9 papers

cs.LO2026

Order-invariant cluster first-order logic on graph classes of bounded degree

Fatemeh Ghasemi, Julien Grange

We introduce a new logic, called \emph{cluster first-order logic}, a restricted fragment of first-order logic specifically designed to study order invariance. An order-invariant fo…

cs.DM2025

Weakly-sparse and strongly flip-flat classes of graphs are uniformly almost-wide

Fatemeh Ghasemi, Julien Grange, Mamadou Moustapha Kanté +1

In this work we take a step towards characterising strongly flip-flat classes of graphs. Strong flip-flatness appears to be the analogue of uniform almost-wideness in the setting o…

cs.CC2024

Specification and Automatic Verification of Computational Reductions

Julien Grange, Fabian Vehlken, Nils Vortmeier +1

We are interested in the following validation problem for computational reductions: for algorithmic problems and , is a given candidate reduction indeed a reduction fr…

cs.LO2024

Synthesis for prefix first-order logic on data words

Julien Grange, Mathieu Lehaut

We study the reactive synthesis problem for distributed systems with an unbounded number of participants interacting with an uncontrollable environment. Executions of those systems…

cs.LO2023

First order synthesis for data words revisited

Julien Grange, Mathieu Lehaut

We carry on the study of the synthesis problem on data words for fragments of first order logic, and delineate precisely the border between decidability and undecidability.

cs.LO2023

About the Expressive Power and Complexity of Order-Invariance with Two Variables

Bartosz Bednarczyk, Julien Grange

Order-invariant first-order logic is an extension of first-order logic FO where formulae can make use of a linear order on the structures, under the proviso that they are order-inv…

cs.LO2022

Order-Invariance in the Two-Variable Fragment of First-Order Logic

Julien Grange

We study the expressive power of the two-variable fragment of order-invariant first-order logic. This logic departs from first-order logic in two ways: first, formulas are only all…

cs.LO2021

On the nonexistence of FO-continuous path and tree-decompositions

Julien Grange

Bojanczyk and Pilipczuk showed in their celebrated article "Definability equals recognizability for graphs of bounded treewidth" (LICS 2016) that monadic second-order logic can def…

cs.LO2020★ 2 cited

Successor-Invariant First-Order Logic on Classes of Bounded Degree

Julien Grange

We study the expressive power of successor-invariant first-order logic, which is an extension of first-order logic where the usage of an additional successor relation on the struct…