Hausdorff combing of groups and $\pi ^\infty _1$ for universal covering spaces of closed 3-manifolds

We investigate geometric conditions related to Hölder imbeddings, and show, among other things, that the only bounded Euclidean domains of the form U x V that are quasiconformally equivalent to inner uniform domains are inner uniform domains.

$L_{δ}$ groups are almost convex and have a sub-cubic Dehn function.

Elder, Murray (2004)

Algebraic & Geometric Topology

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Almost all words are seen in critical site percolation on the triangular lattice.

Kesten, H., Sidoravicius, V., Zhang, Y. (1998)

Electronic Journal of Probability [electronic only]

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The Path-Distance-Width of Hypercubes

Yota Otachi (2013)

Discussiones Mathematicae Graph Theory

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The path-distance-width of a connected graph G is the minimum integer w satisfying that there is a nonempty subset of S ⊆ V (G) such that the number of the vertices with distance i from S is at most w for any nonnegative integer i. In this note, we determine the path-distance-width of hypercubes.

Doubles of groups and hyperbolic LERF 3-manifolds.

Gitik, Rita (1999)

Annals of Mathematics. Second Series

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Displaying similar documents to “Hausdorff combing of groups and π 1 ∞ for universal covering spaces of closed 3-manifolds”

Displaying similar documents to “Hausdorff combing of groups and $π_{1}^{\infty}$ for universal covering spaces of closed 3-manifolds”