• mathematics, a quasisymmetric homeomorphism between metric spaces is a map that generalizes bi-Lipschitz maps. While bi-Lipschitz maps shrink or expand...
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  • In mathematics, quasisymmetric may refer to: Quasisymmetric functions in algebraic combinatorics Quasisymmetric maps in complex analysis or metric spaces...
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  • for positive constants Ci. If φ is a quasisymmetric homeomorphism of the circle, then there are conformal maps f of [z| < 1 and g of |z|>1 into disjoint...
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  • transformation. If the homeomorphism is quasisymmetric, the diffeomorphism is quasiconformal. An extension for quasisymmetric homeomorphisms had previously been...
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  • 2003). "Symmetric Functions, Noncommutative Symmetric Functions, and Quasisymmetric Functions". Acta Applicandae Mathematicae. 75 (1–3): 55–83. arXiv:math/0410468...
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  • S2CID 123260399. Tukia, Pekka (1985). "Quasiconformal extension of quasisymmetric mappings compatible with a Möbius group". Acta Mathematica. 154 (3–4):...
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  • the homeomorphisms of S1 induced by quasiconformal self-maps of D are precisely the quasisymmetric homeomorphisms of S1; these are exactly homeomorphisms...
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  • f(x) or –f(x) Exchangeable random variables – Concept in statistics Quasisymmetric function Ring of symmetric functions Symmetrization – process that converts...
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  • orientation-preserving homeomorphism f of the circle is said to be quasisymmetric if there are positive constants a and b such that | f ( z 1 ) − f (...
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  • that F commutes with Γ. Since F is quasiconformal, it extends to a quasisymmetric homeomorphism of the circle which also commutes with Γ. Each g ≠ id...
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  • q^{3},\dots )} is called principal specialization. Newton's identities Quasisymmetric function Stanley, Richard P.; Fomin, Sergey P. Enumerative Combinatorics...
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  • immediate that quasisymmetric and quasi-Möbius homeomorphisms are closed under the operations of inversion and composition. If F is quasisymmetric then it is...
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  • Jordan domains and such that on the unit circle they differ by a given quasisymmetric homeomorphism. Several proofs are known using a variety of techniques...
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  • Bishop, Christopher J.; Hakobyan, Hrant; Williams, Marshall (2016). "Quasisymmetric dimension distortion of Ahlfors regular subsets of a metric space"....
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  • boundary, with the visual metric coming from the Cayley graph of G, is quasisymmetric to the standard 2-sphere. The 1998 paper of Cannon and Swenson gave...
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    Bruce; Shareshian, John; Wachs, Michelle L. (January 2011). "Eulerian quasisymmetric functions and cyclic sieving". Advances in Applied Mathematics. 46 (1–4):...
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  • surjective. In metric geometry, a metric space K is called quasisymmetrically co-Hopf if every quasisymmetric embedding K → K {\displaystyle K\to K} is onto. Hopfian...
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