activity
20032026
most citedRobust Exponential Worst Cases for Divide-et-Impera Algorithms for Parity Games

9 citations · 30 across the 13 of their papers we have counts for

collaborators

15 papers

cs.LO2026

Deciding the Common Fragment of CTL with Past and LTL

Massimo Benerecetti, Dario Della Monica, Angelo Matteo +2

A central goal of language theory is to compare formalisms by understanding their relative expressive power. One challenging question in this direction is the problem of determinin…

cs.LO2026

Automaton-based Characterisations of First Order Logic over Infinite Trees

Massimo Benerecetti, Dario Della Monica, Angelo Matteo +2

We study the expressive power of First-Order Logic (\FO) over (unordered) infinite trees, with the aim of identifying robust characterisations in terms of branching-time specificat…

cs.LO2025

An Automaton-based Characterisation of First-Order Logic over Infinite Trees

Massimo Benerecetti, Dario Della Monica, Angelo Matteo +2

In this paper, we study First Order Logic (FO) over (unordered) infinite trees and its connection with branching-time temporal logics. More specifically, we provide an automata-the…

cs.LO2024

Automata-Theoretic Characterisations of Branching-Time Temporal Logics

Massimo Benerecetti, Laura Bozzelli, Fabio Mogavero +1

Characterisations theorems serve as important tools in model theory and can be used to assess and compare the expressive power of temporal languages used for the specification and…

cs.LO2023

Alternating (In)Dependence-Friendly Logic

Dylan Bellier, Massimo Benerecetti, Dario Della Monica +1

Hintikka and Sandu originally proposed Independence Friendly Logic (IF) as a first-order logic of imperfect information to describe game-theoretic phenomena underlying the semantic…

cs.LO2023

Quantifying over Trees in Monadic Second-Order Logic

Massimo Benerecetti, Laura Bozzelli, Fabio Mogavero +1

Monadic Second-Order Logic (MSO) extends First-Order Logic (FO) with variables ranging over sets and quantifications over those variables. We introduce and study Monadic Tree Logic…