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作 者:William J.Floyd Walter R.Parry Kevin M.Pilgrim
机构地区:[1]Department of Mathematics, Virginia Tech [2]Department of Mathematics and Statistics, Eastern Michigan University [3]Department of Mathematics, Indiana University
出 处:《Science China Mathematics》2018年第12期2237-2266,共30页中国科学:数学(英文版)
基 金:supported by Simons Foundation Collaboration Grants for Mathematicians (Grant No. 245269)
摘 要:Among Thurston maps (orientation-preserving, postcritically finite branched coverings of the 2-sphere to itself), those that arise as subdivision maps of a finite subdivision rule form a special family. For such maps, we investigate relationships between various notions of expansion—combinatorial, dynamical, algebraic,and coarse-geometric.Among Thurston maps (orientation-preserving, postcritically finite branched coverings of the 2-sphere to itself), those that arise as subdivision maps of a finite subdivision rule form a special family. For such maps, we investigate relationships between various notions of expansion—combinatorial, dynamical, algebraic,and coarse-geometric.
关 键 词:FINITE SUBDIVISION rule expanding MAP postcritically FINITE Thurston MAP
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