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A Local Stochastic Algorithm for Separation in Heterogeneous Self-Organizing Particle Systems.

S. Cannon, J. Daymude, C. Gökmen, D. Randall, and A. Richa. APPROX-RANDOM, volume 145 of LIPIcs, page 54:1-54:22. Schloss Dagstuhl - Leibniz-Zentrum für Informatik, (2019)

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Sarah Perner University of Stuttgart

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Polynomial Mixing of the Edge-Flip Markov Chain for Unbiased Dyadic Tilings.S. Cannon, D. Levin, and A. Stauffer. Combinatorics, Probability & Computing, 28 (3): 365-387 (2019)Polynomial Mixing of the Edge-Flip Markov Chain for Unbiased Dyadic Tilings.S. Cannon, D. Levin, and A. Stauffer. APPROX-RANDOM, volume 81 of LIPIcs, page 34:1-34:21. Schloss Dagstuhl - Leibniz-Zentrum fuer Informatik, (2017)A Stochastic Approach to Shortcut Bridging in Programmable Matter.M. Arroyo, S. Cannon, J. Daymude, D. Randall, and A. Richa. DNA, volume 10467 of Lecture Notes in Computer Science, page 122-138. Springer, (2017)Brief Announcement: A Local Stochastic Algorithm for Separation in Heterogeneous Self-Organizing Particle Systems.S. Cannon, J. Daymude, C. Gokmen, D. Randall, and A. Richa. PODC, page 483-485. ACM, (2018)A Local Stochastic Algorithm for Separation in Heterogeneous Self-Organizing Particle Systems.S. Cannon, J. Daymude, C. Gökmen, D. Randall, and A. Richa. APPROX-RANDOM, volume 145 of LIPIcs, page 54:1-54:22. Schloss Dagstuhl - Leibniz-Zentrum für Informatik, (2019)Two Hands Are Better Than One (up to constant factors)S. Cannon, E. Demaine, M. Demaine, S. Eisenstat, M. Patitz, R. Schweller, S. Summers, and A. Winslow. CoRR, (2012)Phototactic Supersmarticles.S. Cannon, J. Daymude, W. Savoie, R. Warkentin, S. Li, D. Goldman, D. Randall, and A. Richa. CoRR, (2017)Sampling on Lattices with Free Boundary Conditions Using Randomized Extensions.S. Cannon, and D. Randall. SODA, page 1952-1971. SIAM, (2016)Two Hands Are Better Than One (up to constant factors): Self-Assembly In The 2HAM vs. aTAM.S. Cannon, E. Demaine, M. Demaine, S. Eisenstat, M. Patitz, R. Schweller, S. Summers, and A. Winslow. STACS, volume 20 of LIPIcs, page 172-184. Schloss Dagstuhl - Leibniz-Zentrum fuer Informatik, (2013)Markov chains and emergent behavior for problems from discrete geometry.S. Cannon. Georgia Institute of Technology, Atlanta, GA, USA, (2018)base-search.net (ftgeorgiatech:oai:smartech.gatech.edu:1853/60265).