Serguei Popov

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Mikhail MenshikovProfessor of MathematicsVerified email at durham.ac.uk
Marina VachkovskaiaUNICAMPVerified email at ime.unicamp.br
Francis CometsMathématiques, Université de ParisVerified email at math.univ-paris-diderot.fr
Fabio Prates MachadoUniversidade de São PauloVerified email at ime.usp.br
Sebastian MuellerUniversité Aix-MarseilleVerified email at univ-amu.fr
Gunter SchuetzInstituto Superior Técnico, University of LisbonVerified email at fz-juelich.de
Darcy CamargoResearch Scientist at IOTA FoundationVerified email at iota.org
Diego Fernando de BernardiniDepartamento de Estatística - Instituto de Matemática, Estatística e Computação Científica - UNICAMPVerified email at ime.unicamp.br
Olivia SaaPhd candidate at the University of São Paulo (applied mathematics)Verified email at ime.usp.br
Andrew R. WadeUniversity of DurhamVerified email at dunelm.org.uk
Alejandro F. RamírezNYU-ECNU Institute of Mathematical Sciences at NYU ShanghaiVerified email at nyu.edu
Alexander FriberghProfessor of Mathematics, Université de MontréalVerified email at dms.umontreal.ca
Frank den HollanderLeiden UniversityVerified email at math.leidenuniv.nl
Vladimir BelitskyAssociate Professor, Department of Statistics, Institute of Math and Stat., University of São PauloVerified email at ime.usp.br
Krishnamurthi RavishankarEmeritus, SUNY New Paltz and NYU ShanghaiVerified email at nyu.edu
Yuval Peresyuvalperes.comVerified email at yuvalperes.com
Luigi VigneriSenior Research Scientist, IOTA FoundationVerified email at iota.org
Angelo CaposseleSenior Research ScientistVerified email at risczero.com
Andreas PenzkoferSenior Research ScientistVerified email at iota.org
Wolfgang A. WelzPost-Doc ResearcherVerified email at iota.org

Serguei Popov

University of Porto

Verified email at fc.up.pt - Homepage

Probability


Title Sort by citations Sort by year Sort by title	Cited by Cited by	Year
The tangle S Popov white paper, 2015	1078*	2015
The shape theorem for the frog model OSM Alves, FP Machado, SY Popov The Annals of Applied Probability 12 (2), 533-546, 2002	129	2002
Equilibria in the Tangle S Popov, O Saa, P Finardi Computers & Industrial Engineering 136, 160-172, 2019	123	2019
Non-homogeneous random walks: Lyapunov function methods for near-critical stochastic systems M Menshikov, S Popov, A Wade Cambridge University Press, 2016	88	2016
Phase transition for the frog model OSM Alves, FP Machado, SY Popov Electronic Journal of Probability 7, 1-21, 2002	84	2002
Soft local times and decoupling of random interlacements S Popov, A Teixeira Journal of the European Mathematical Society 17 (10), 2545-2593, 2015	75	2015
Frogs in random environment SY Popov Journal of Statistical Physics 102, 191-201, 2001	66	2001
Billiards in a general domain with random reflections F Comets, S Popov, GM Schütz, M Vachkovskaia Archive for rational mechanics and analysis 191 (3), 497-537, 2009	61	2009
The shape theorem for the frog model with random initial configuration OSM Alves, FP Machado, SY Popov, K Ravishankar Markov Processes and Related Fields 7 (4), 525-539, 2001	57	2001
The coordicide S Popov, H Moog, D Camargo, A Capossele, V Dimitrov, A Gal, A Greve, ... Accessed Jan, 1-30, 2020	51	2020
FPC-BI: Fast Probabilistic Consensus within Byzantine Infrastructures S Popov, W Buchanan Journal of Parallel and Distributed Computing 147, 77-86, 2021	50	2021
A probabilistic analysis of the Nxt forging algorithm S Popov Ledger 1, 69-83, 2016	50	2016
One-dimensional branching random walk in a random environment: a classification FM Comets, M Menschikov, SY Popov Markov Processes and Related Fields 4 (4), 465-477, 1998	48	1998
On decoupling inequalities and percolation of excursion sets of the Gaussian free field S Popov, B Ráth Journal of Statistical Physics 159 (2), 312-320, 2015	47	2015
Frogs and some other interacting random walks models SY Popov Discrete Mathematics & Theoretical Computer Science, 2003	46	2003
On multidimensional branching random walks in random environment F Comets, S Popov The Annals of Probability 35 (1), 68-114, 2007	41	2007
Lyapunov functions for random walks and strings in random environment F Comets, M Menshikov, S Popov Annals of probability 26 (4), 1433-1445, 1998	38	1998
Survival of branching random walks in random environment N Gantert, S Müller, S Popov, M Vachkovskaia Journal of Theoretical Probability 23, 1002-1014, 2010	37	2010
IOTA: Feeless and Free S Popov IEEE Blockchain Technical Briefs, 2019	36	2019
On the internal distance in the interlacement set J Černý, S Popov Electronic Journal of Probability 17, 1-25, 2012	36	2012

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