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*[https://mathoverflow.net/q/47212 Universal homeomorphisms and the étale topology] *[https://mathoverflow.net/q/11000 Do pushouts along universal homeomorphisms exist?] ...

Mapping tori of surface homeomorphisms play a key role in the theory of [[3-manifold]]s and have been intensely st [[Category:Homeomorphisms]] ...

[[Category:Homeomorphisms| ]] ...

...[[quasiconformal mapping|quasiconformal]]. An extension for quasisymmetric homeomorphisms had previously been given by [[Lars Ahlfors]] and [[Arne Beurling]]; a diff ...''w''_''n'' lie in the unit disk and tend to ''z'' and ''w'' and homeomorphisms of the circle are defined by ...

...] to <math>E\times E</math> in the [[product topology]]. If the set of all homeomorphisms of the [[Euclidean space]] <math>\mathbb{R}^n</math> (for <math>n\ge 2</mat ...

...sup> is called '''stable''' if it is the composite of (a finite family of) homeomorphisms each of which is the identity on some non-empty open set. *{{Citation | last1=Kirby | first1=Robion C. | title=Stable homeomorphisms and the annulus conjecture | jstor=1970652 | mr=0242165 | year=1969 | journ ...

...as invariants of diffeomorphisms in three and more complex dimensions. For homeomorphisms he showed that the restriction on the dimension can be omitted. In addition ...

...omorphisms]], <math>\operatorname{PL}_n</math> the topological group of PL homeomorphisms and <math>\operatorname{Diff}_n</math> be the topological group of [[Diffeo ...

{{short description|Poisson integrals of homeomorphisms are diffeomorphisms}} ...en|last2= Earle|first2 =Clifford J.|title=Conformally natural extension of homeomorphisms of the circle|journal=Acta Mathematica|volume= 157|year=1986|pages=23–48|do ...

...habilitation) thesis Гомеоморфизмы и топологические вложения многообразий (Homeomorphisms and topological embeddings of manifolds).<ref>{{MathGenealogy|id=95090}}</r ...r=Chernavskii, A. V.|year=1969|title=Local contractibility of the group of homeomorphisms of a manifold|journal=Mathematics of the USSR-Sbornik|volume=8|issue=3|page ...

Quasisymmetric homeomorphisms of the [[real line]] to itself can be characterized in terms of their deriv [[Category:Homeomorphisms]] ...

Let <math>\Gamma</math> be a group acting by homeomorphisms on a compact metrizable space <math>M</math>. This action is called a ''con Let <math>\Gamma</math> be a group acting by homeomorphisms on a compact metrizable space <math>M</math> with at least two points. Then ...

...homeomorphisms described above or their inverses provide piecewise linear homeomorphisms which carry the interior of the larger polygon onto the polygon with the fr Because the homeomorphism is obtained by composing finite many homeomorphisms of the plane of compact support, it follows that the piecewise linear homeo ...

==Quasicircles and quasisymmetric homeomorphisms== The quotient space of the group of quasisymmetric homeomorphisms by the subgroup of [[Möbius transformation]]s provides a model of [[univers ...

...particular, any Zariski covering is a ''v''-covering. Moreover, universal homeomorphisms, such as <math>X_{red} \to X</math>, the normalisation of the cusp, and the ...

...over ''Z''; i.e., each point ''z'' of ''Z'' has a neighborhood ''U'' with homeomorphisms <math>h_1 : p^{-1}(z) \times U \to p^{-1}(U), h_2 : q^{-1}(z) \times U \to ...