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Fri, 9 May 2008
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Articles by V.Nekrashevych

Articles 1 to 12 of 12

1. [abs] [pdf] [ps] arXiv:0803.3555 Classification of groups generated by 3-state automata over a 2-letter alphabet. Ievgen Bondarenko, Rostislav Grigorchuk, Rostyslav Kravchenko, Yevgen Muntyan, Volodymyr Nekrashevych, Dmytro Savchuk, Zoran Sunic. math.GR.
2. [abs] [pdf] [ps] arXiv:0802.2837 On amenability of automata groups. Laurent Bartholdi, Vadim A. Kaimanovich, Volodymyr V. Nekrashevych. math.GR.
3. [abs] [pdf] [ps] arXiv:0802.2554 Free subgroups in groups acting on rooted trees. Volodymyr Nekrashevych. math.GR.
4. [abs] [pdf] [ps] arXiv:0704.3876 Groups generated by 3-state automata over a 2-letter alphabet, II. Ievgen Bondarenko, Rostislav Grigorchuk, Rostyslav Kravchenko, Yevgen Muntyan, Volodymyr Nekrashevych, Dmytro Savchuk, Zoran Sunic. math.GR.
5. [abs] [pdf] [ps] math.GR/0701824 Post-critically finite self-similar groups. Ievgen Bondarenko, Volodymyr Nekrashevych. Algebra and Discrete Mathematics, 4: 21-32, 2003. math.GR (math.MG).
6. [abs] [pdf] [ps] math.GR/0612421 Self-similar groups, algebras and Schur complements. Rostislav Grigorchuk, Volodymyr Nekrashevych. math.GR (math.DS).
7. [abs] [pdf] [ps] math.GR/0612178 Groups generated by 3-state automata over a 2-letter alphabet, I. Ievgen Bondarenko, Rostislav Grigorchuk, Rostyslav Kravchenko, Yevgen Muntyan, Volodymyr Nekrashevych, Dmytro Savchuk, Zoran Sunic. math.GR.
8. [abs] [pdf] [ps] math/0611177 Iterated Monodromy Groups of Quadratic Polynomials, I. Laurent Bartholdi, Volodymyr V. Nekrashevych. math.GR (math.DS).
9. [abs] [pdf] [ps] math.DS/0510082 Thurston equivalence of topological polynomials. Laurent Bartholdi, Volodymyr Nekrashevych. math.DS (math.GR).
10. [abs] [pdf] [ps] math.GR/0412373 Automata, Groups, Limit Spaces, and Tilings. Laurent Bartholdi, Andre G. Henriques, Volodymyr V. Nekrashevych. math.GR.
11. [abs] [pdf] [ps] math.DS/0312306 Iterated Monodromy Groups. Volodymyr Nekrashevych. math.DS (math.GR).
12. [abs] [pdf] [ps] math.GR/0202001 From fractal groups to fractal sets. Laurent Bartholdi, Rostislav I. Grigorchuk, Volodymyr V. Nekrashevych. math.GR (math.DS).

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