Alexandre De Oliveira Stauffer

Dr

  • 6 WEST 1.21

20062020

Research output per year

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Personal profile

Research interests

My research interests lie at the intersection of probability, combinatorics and theoretical computer science.

In particular, I am interested in the following topics: percolation, point processes, random walks, interacting particle systems, random and dynamic graphs, Markov chain mixing time, randomized structures and algorithms.

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Projects

Research Output

  • 22 Article
  • 10 Conference contribution
  • 2 Paper
  • 1 Other chapter contribution

Polynomial mixing time of edge flips on quadrangulations

Caraceni, A. & Stauffer, A., 28 Feb 2020, In : Probability Theory and Related Fields. 176, 1-2, p. 35-76 42 p.

Research output: Contribution to journalArticle

Open Access

Random Memory Walk

Fribergh, A., Kious, D., Sidoravicius, V. & Stauffer, A., 21 May 2020, (Acceptance date) TBD.

Research output: Chapter in Book/Report/Conference proceedingOther chapter contribution

Multi-particle diffusion limited aggregation

Sidoravicius, V. & Stauffer, A., 1 Nov 2019, In : Inventiones Mathematicae. 218, 2, p. 491-571 81 p.

Research output: Contribution to journalArticle

Open Access
  • 1 Citation (Scopus)

    Multi-scale Lipschitz percolation of increasing events for Poisson random walks

    Gracar, P. & Stauffer, A., 28 Feb 2019, In : Annals of Applied Probability. 29, 1, p. 376-433 58 p.

    Research output: Contribution to journalArticle

    Open Access
    File
  • 13 Downloads (Pure)

    Polynomial mixing of the edge-flip markov chain for unbiased dyadic tilings

    Cannon, S., Levin, D. A. & Stauffer, A., 1 May 2019, In : Combinatorics, Probability and Computing. 28, 3, p. 365-387 23 p.

    Research output: Contribution to journalArticle

    Open Access
    File
  • 35 Downloads (Pure)

    Thesis

    Random interacting particle systems

    Author: Gracar, P., 12 Feb 2018

    Supervisor: De Oliveira Stauffer, A. (Supervisor) & Morters, P. (Supervisor)

    Student thesis: Doctoral ThesisPhD

    File