Preprints

1. Giampaolo Cristadoro and Gaia Pozzoli. In preparation (2025).

2. Gaia Pozzoli and Renaud Raquépas. Conservation of specific quantities in infinite anharmonic systems. In preparation (2025). 

3. Giampaolo Cristadoro and Gaia Pozzoli. Precise large deviations through a uniform Tauberian theorem. arXiv 

4. Nicholas Barnfield, Raphaël Grondin, Gaia Pozzoli and Renaud Raquépas. On the Ziv–Merhav theorem beyond Markovianity II: leveraging the thermodynamic formalism. arXiv   CODE 

Peer-reviewed articles

1. Alessandra Bianchi, Giampaolo Cristadoro, Gaia Pozzoli. Ladder costs for random walks in Lévy random media. Stoch. Process. Their Appl. 88, 104666 (2025). DOI  arXiv  

2. Nicholas Barnfield, Raphaël Grondin, Gaia Pozzoli and Renaud Raquépas. On the Ziv–Merhav theorem beyond Markovianity I. Canad. J. Math. 2024, pp. 1–25  DOI 

3. Gaia Pozzoli and Benjamin De Bruyne. Transport properties of diffusive particles conditioned to survive in trapping environments. J. Stat. Mech., 113205 (2022). DOI 

4. Roberto Artuso, Manuele Onofri, Gaia Pozzoli and Mattia Radice. Extreme value statistics of positive recurrent centrally biased random walks. J. Stat. Mech., 103209 (2022). DOI 

5. Gaia Pozzoli and Benjamin De Bruyne. Survival probability of random walks leaping over traps. J. Stat. Mech., 123203 (2021). DOI 

6. Gaia Pozzoli, Mattia Radice, Manuele Onofri and Roberto Artuso. A Continuous-Time Random Walk Extension of the Gillis Model. Entropy 22(12), 1431 (2020). DOI 

7. Manuele Onofri, Gaia Pozzoli, Mattia Radice and Roberto Artuso. Exploring the Gillis model: a discrete approach to diffusion in logarithmic potentials. J. Stat. Mech., 113201 (2020). DOI 

8. Mattia Radice, Manuele Onofri, Roberto Artuso and Gaia Pozzoli. Statistics of occupation times and connection to local properties of nonhomogeneous random walks. Phys. Rev. E 101, 042103 (2020). DOI 

Proceedings & Special Issues

1.  Nicholas Barnfield, Raphaël Grondin, Gaia Pozzoli and Renaud Raquépas. Ziv-Merhav Estimation for Hidden-Markov Processes. IEEE International Symposium on Information Theory (ISIT), Athens, Greece, 2024, pp. 3606-3611. DOI 

2. Gaia Pozzoli. Statistical and transport properties of a one-dimensional random walk with periodically distributed trapping intervals. Boll. Unione Mat. Ital., Proceedings of the DAI DAYs - special issue: “Advances in Dynamical Systems by the DinAmicI group” (2022) DOI 

Talks

Visiting