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Laurent Bartholdi
Laurent Bartholdi
Faculty of Computer science and Mathematics, Saarland University
Verified email at math.uni-sb.de - Homepage
Title
Cited by
Cited by
Year
Branch groups
L Bartholdi, RI Grigorchuk, Z Šuni
Handbook of algebra 3, 989-1112, 2003
3142003
From fractal groups to fractal sets
L Bartholdi, R Grigorchuk, V Nekrashevych
Fractals in Graz 2001: Analysis—Dynamics—Geometry—Stochastics, 25-118, 2003
2412003
Amenability via random walks
L Bartholdi, B Virág
2112005
On the spectrum of Hecke type operators related to some fractal groups
L Bartholdi, RI Grigorchuk
arXiv preprint math/9910102, 1999
1711999
Counting paths in graphs
L Bartholdi
arXiv preprint math/0012161, 2000
1572000
On amenability of automata groups
L Bartholdi, VA Kaimanovich, VV Nekrashevych
1472010
Thurston equivalence of topological polynomials
L Bartholdi, V Nekrashevych
1192006
On parabolic subgroups and Hecke algebras of some fractal groups
L Bartholdi, RI Grigorchuk
arXiv preprint math/9911206, 1999
1161999
The Growth of Grigorchuk's Group
L Bartholdi
arXiv preprint math/0012108, 2000
862000
Endomorphic presentations of branch groups
L Bartholdi
Journal of Algebra 268 (2), 419-443, 2003
822003
Lie methods in growth of groups and groups of finite width
L Bartholdi, RI Grigorchuk
Computational and geometric aspects of modern algebra 275, 1-27, 2000
782000
Spectral computations on lamplighter groups and Diestel-Leader graphs
L Bartholdi, W Woess
Journal of Fourier analysis and applications 11, 175-202, 2005
742005
Some solvable automaton groups
L Bartholdi, Z Sunik
Contemporary Mathematics 394, 11-30, 2006
672006
On the word and period growth of some groups of tree automorphisms
L Bartholdi, Z S˘ unik´
Taylor & Francis Group 29 (11), 4923-4964, 2001
642001
Horocyclic products of trees
L Bartholdi, M Neuhauser, W Woess
J. Eur. Math. Soc.(JEMS) 10 (3), 771-816, 2008
632008
Branch rings, thinned rings, tree enveloping rings
L Bartholdi
Israel Journal of Mathematics 154 (1), 93-139, 2006
612006
Amenability of groups is characterized by Myhill's Theorem. With an appendix by Dawid Kielak
L Bartholdi
Journal of the European Mathematical Society 21 (10), 3191-3197, 2019
592019
Iterated monodromy groups of quadratic polynomials, I
L Bartholdi, VV Nekrashevych
Groups, Geometry, and Dynamics 2 (3), 309-336, 2008
592008
From fractal groups to fractal sets, Fractals in Graz 2001. Analysis–Dynamics–Geometry–Stochastics (Peter Grabner and Wolfgang Woess, eds.)
L Bartholdi, R Grigorchuk, V Nekrashevych
Birkhäuser Verlag, Basel, Boston, Berlin, 2003
512003
Growth of permutational extensions
L Bartholdi, A Erschler
Inventiones mathematicae 189 (2), 431-455, 2012
502012
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