Franceschini, C., Gonçalves, P., &; Sau, F. (2022). Symmetric inclusion process with slow boundary: Hydrodynamics and hydrostatics. Bernoulli. Bernoulli Society for Mathematical Statistics and Probability.https://doi.org/10.3150/21-bej1390 

Floreani, S., Redig, F., &; Sau, F. (2022). Orthogonal polynomial duality of boundary driven particle systems and non-equilibrium correlations. Annales de l’institut Henri Poincare (B) Probability and Statistics. Institute of Mathematical Statistics.https://doi.org/10.1214/21-AIHP1163 

Dello Schiavo, L. (2022). The Dirichlet–Ferguson diffusion on the space of probability measures over a closed Riemannian manifold. Annals of Probability. Institute of Mathematical Statistics.https://doi.org/10.1214/21-AOP1541 

Karatzas, I., Maas, J., &; Schachermayer, W. (2021). Trajectorial dissipation and gradient flow for the relative entropy in Markov chains. Communications in Information and Systems. International Press.https://doi.org/10.4310/CIS.2021.v21.n4.a1 

Chen, J. P., &; Sau, F. (2021). Higher-order hydrodynamics and equilibrium fluctuations of interacting particle systems. Markov Processes And Related Fields. Polymat Publishing.

Wirth, M., &; Zhang, H. (2021). Complete gradient estimates of quantum Markov semigroups. Communications in Mathematical Physics. Springer Nature.https://doi.org/10.1007/s00220-021-04199-4 

Floreani, S., Redig, F., &; Sau, F. (2021). Hydrodynamics for the partial exclusion process in random environment. Stochastic Processes and Their Applications. Elsevier.https://doi.org/10.1016/j.spa.2021.08.006 

Dello Schiavo, L., &; Suzuki, K. (2021). Rademacher-type theorems and Sobolev-to-Lipschitz properties for strongly local Dirichlet spaces. Journal of Functional Analysis. Elsevier.https://doi.org/10.1016/j.jfa.2021.109234 

Lenz, D., Weinmann, T., &; Wirth, M. (2021). Self-adjoint extensions of bipartite Hamiltonians. Proceedings of the Edinburgh Mathematical Society. Cambridge University Press.https://doi.org/10.1017/S0013091521000080 

Portinale, L. (2021). Discrete-to-continuum limits of transport problems and gradient flows in the space of measures. Institute of Science and Technology Austria.https://doi.org/10.15479/at:ista:10030 

Feliciangeli, D., Gerolin, A., &; Portinale, L. (n.d.). A non-commutative entropic optimal transport approach to quantum composite systems at positive temperature. arXiv.https://doi.org/10.48550/arXiv.2106.11217 

Feliciangeli, D. (2021). The polaron at strong coupling. Institute of Science and Technology Austria.https://doi.org/10.15479/at:ista:9733 

Lenz, D., Schmidt, M., &; Wirth, M. (2021). Uniqueness of form extensions and domination of semigroups. Journal of Functional Analysis. Elsevier.https://doi.org/10.1016/j.jfa.2020.108848 

Carlen, E. A., &; Maas, J. (2020). Non-commutative calculus, optimal transport and functional inequalities  in dissipative quantum systems. Journal of Statistical Physics. Springer Nature.https://doi.org/10.1007/s10955-019-02434-w 

Akopyan, A., &; Karasev, R. (2020). Gromov’s waist of non-radial Gaussian measures and radial non-Gaussian measures. In B. Klartag &; E. Milman (Eds.), Geometric Aspects of Functional Analysis (Vol. 2256, pp. 1–27). Springer Nature.https://doi.org/10.1007/978-3-030-36020-7_1 

Gerencser, M. (2020). Nondivergence form quasilinear heat equations driven by space-time white noise. Annales de l’Institut Henri Poincaré C, Analyse Non Linéaire. Elsevier.https://doi.org/10.1016/j.anihpc.2020.01.003 

Zhang, H. (2020). From Wigner-Yanase-Dyson conjecture to Carlen-Frank-Lieb conjecture. Advances in Mathematics. Elsevier.https://doi.org/10.1016/j.aim.2020.107053 

Zhang, H. (2020). Equality conditions of data processing inequality for ;1-z Rényi relative entropies. Journal of Mathematical Physics. AIP Publishing.https://doi.org/10.1063/5.0022787 

Maas, J., &; Mielke, A. (2020). Modeling of chemical reaction systems with detailed balance using gradient structures. Journal of Statistical Physics. Springer Nature.https://doi.org/10.1007/s10955-020-02663-4 

Forkert, D. L. (2020). Gradient flows in spaces of probability measures for finite-volume schemes, metric graphs and non-reversible Markov chains. Institute of Science and Technology Austria.https://doi.org/10.15479/AT:ISTA:7629