Book Series Name: Memoirs of the American Mathematical Society.

Book Series Name: Memoirs of the American Mathematical Society. Publication Month and Year: 2013-03-17. E&title mp;author B. 20Bowditch&type R. do?isbn 9781470402518&WT.

6 B. H. Bowditch quotient

6 B. Bowditch quotient. The route taken in this paper is not intended to be the shortest to any particular objective. Instead we explore at some length various operations on treelike structures of the types we have outlined. It seems that the idea of using treelike structures of some sort in relation to the cut point problem arose independently from a number of sources at various times - both before and after I began work on the present paper. In this connection, one should mention the efforts of Phil Bowers, Bill Grosso, Michah Sageev, Eric Swenson, and no doubt others.

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This leads us naturally to consider connections with convergence actions on dendrites (or more generally dendrons). The main tool used will be that of a pretree, and we develop some of the general theory of these structures here

This leads us naturally to consider connections with convergence actions on dendrites (or more generally dendrons). The main tool used will be that of a pretree, and we develop some of the general theory of these structures here. They have also been studied in some detail by Adeleke and Neumann, though their motivation was somewhat different from ours, and so we shall be aiming in a rather different direction. Our reason for introducing them (as in the case of Ward's paper ) was to capture the cut point structure of a continuum (or more general topological spaces).

Treelike structures arising from continua and convergence groups. In: Memoirs of the American Mathematical Society, vol. 662. AMS, Providence (1999). Crisp . Archimedean actions on median pretrees.

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Memoirs of the American Mathematical Society, Volume 139; doi:10.

Published: 1 January 1999. by American Mathematical Society (AMS). in Memoirs of the American Mathematical Society. Memoirs of the American Mathematical Society, Volume 139; doi:10.