WIAS Preprint List: Soares dos Santos, Renato

• 3023: König, Wolfgang; Pétrélis, Nicolas; Soares dos Santos, Renato; van Zuijlen, Willem
  Weakly self-avoiding walk in a Pareto-distributed random potential
  
• 2675: den Hollander, Frank; König, Wolfgang; Soares dos Santos, Renato
  The parabolic Anderson model on a Galton--Watson tree
  Appeared in: In and out of euilibrium 3: Celebrating Vladas Sidovaricius, M.E. Vares, R. Fernandez, L.R. Fontes, C.M. Newman, eds., vol. 77 of Progress in Probability, Birkhäuser, 2021, pp. X, 590, DOI 10.1007/978-3-030-60754-8 .
• 2482: Nelson, Peter; Soares dos Santos, Renato
  Brownian motion in attenuated or renormalized inverse-square Poisson potential
  Appeared in: Ann. Inst. H. Poincare Probab. Statist., 56:1 (2020), pp. 1-35.
• 2435: Blondel, Oriane; Hilário, Marcelo R.; Soares dos Santos, Renato; Sidoravicius, Vladas; Teixeira, Augusto
  Random walk on random walks: Higher dimensions
  Appeared in: Electron. J. Probab., 24 (2019), pp. 80/1-80/33.
• 2434: Blondel, Oriane; Hilário, Marcelo R.; Soares dos Santos, Renato; Sidoravicius, Vladas; Teixeira, Augusto
  Random walk on random walks: Low densities
  Appeared in: Ann. Appl. Probab., 30:4 (2020), pp. 1614-1641.
• 2433: Muirhead, Stephen; Pymar, Richard; Soares dos Santos, Renato
  The Bouchaud--Anderson model with double-exponential potential
  Appeared in: Ann. Appl. Probab., 29:1 (2019), pp. 264-325.
• 2295: Biskup, Marek; König, Wolfgang; Soares dos Santos, Renato
  Mass concentration and aging in the parabolic Anderson model with doubly-exponential tails
  Appeared in: Probab. Theory Related Fields, 171 (2018), pp. 251--331 (published online on 27.05.2017), DOI 10.1007/s00440-017-0777-x .
• 2151: Orenshtein, Tal; Soares dos Santos, Renato
  Zero-one law for directional transience of one-dimensional random walks in dynamic random environments
  Appeared in: Electron. Comm. Probab., 21 (2016), pp. 15/1--15/11.
• 2015: Bouchet, Élodie; Sabot, Christophe; Soares dos Santos, Renato
  A quenched functional central limit theorem for random walks in random environments under $(T)_gamma$
  Appeared in: Stochastic Process. Appl., 126 (2016) pp. 1206--1225.
• 1978: Soares dos Santos, Renato
  Non-trivial linear bounds for a random walk driven by a simple symmetric exclusion process
  Appeared in: Electron. J. Probab., 19 (2014) pp. 1--18.