A FINITENESS PROPERTY FOR PREPERIODIC POINTS OF CHEBYSHEV POLYNOMIALS Journal Article uri icon

Overview

abstract

  • Let K be a number field with algebraic closure [Formula: see text], let S be a finite set of places of K containing the Archimedean places, and let φ be a Chebyshev polynomial. We prove that if [Formula: see text] is not preperiodic, then there are only finitely many preperiodic points [Formula: see text] which are S-integral with respect to α.

publication date

  • August 1, 2010

Full Author List

  • IH SU-ION; TUCKER THOMASJ

Other Profiles

Additional Document Info

start page

  • 1011

end page

  • 1025

volume

  • 06

issue

  • 05