Morphic heights and periodic points

Einsiedler, M., Everest, G. and Ward, T. (2004) Morphic heights and periodic points. In: New York Number Theory Seminar, 2004-01-01.

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Abstract

An approach to the calculation of local canonical morphic heights is described, motivated by the analogy between the classical height in Diophantine geometry and entropy in algebraic dynamics. We consider cases where the local morphic height is expressed as an integral average of the logarithmic distance to the closure of the periodic points of the underlying morphism. The results may be thought of as a kind of morphic Jensen formula.

Item Type: Conference or Workshop Item (Paper)
Faculty \ School: Faculty of Science > School of Mathematics
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Depositing User: Vishal Gautam
Date Deposited: 18 Mar 2011 14:48
Last Modified: 13 Oct 2020 00:09
URI: https://ueaeprints.uea.ac.uk/id/eprint/19691
DOI:

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