Interests
 Random Processes in Random Media;
 Random graphs;
 Large Deviations;
 Stochastic Homogenization;
 Mixing Times for Markov Chains;
 Statistical Mechanics;
 Random Algorithms.
Publications and preprints

[10] J. Dalmau, M. Salvi,
Scalefree percolation in continuum space: quenched degree and clustering coefficient
arXiv preprint. 
[9] A. Faggionato, M. Salvi,
Regularity of biased 1D random walks in random environment
arXiv preprint. 
[8] Q. Berger, M. Salvi,
Scaling of subballistic 1d random walks among biased random conductances
Markov processes and Related Fields, 25, 171187 (2019), arXiv preprint. 
[7] A. Faggionato, N. Gantert , M. Salvi,
Einstein relation and linear response in onedimensional Mott variablerange hopping
to appear in Annales de l’Institut Henri Poincaré, arXiv preprint. 
[6] F. Simenhaus , M. Salvi,
Random walk on a perturbation of the infinitelyfast mixing interchange process
Journal of Statistical Physics, 171(4), 656678 (2018), arXiv preprint. 
[5] A. Faggionato, N. Gantert , M. Salvi,
The velocity of 1D Mott variable range hopping with external field
Annales de l’Institut Henri Poincaré, Volume 54, Number 3, 11651203 (2018), arXiv preprint. 
[4] M. Salvi,
The Random Conductance Model: Local times large deviations, law of large numbers and effective conductance
Ph.D. Thesis. 
[3] M. Biskup, M. Salvi, T. Wolff,
A central limit theorem for the effective conductance: I. Linear boundary data and small ellipticity contrasts
Commununications in Mathematical Physics, 328, no. 2, 701731 (2014), arXiv preprint. 
[2] N. Berger, M. Salvi,
On the speed of random walks among random conductances
ALEA Lat. Am. J. Probab. Math. Stat., Vol. X, 10631083 (2013). 
[1] W. König, M. Salvi, T. Wolff,
Large deviations for the local times of a random walk among random conductances
Electronic Communications in Probability, 17 (2011).
Talks and slides
More
 A Central Limit Theorem for the Effective Conductance (2012), poster for the conference Interacting Particle Systems and Related Topics, Firenze.
 On the speed of Random Walks among Random Conductances (2012), long abstract, in Oberwolfach Reports.
 The Cutoff phenomenon for Monte Carlo Markov chains (2009), master thesis.