Integrality and rigidity for postcritically finite polynomials

Abstract

We give an arithmetic proof of rigidity for postcritically finite polynomials.

References in corpus (1)

• Hyperbolic components in spaces of polynomial maps

Cited by in corpus (4)

• Attracting cycles in p-adic dynamics and height bounds for post-critically finite maps
• Gonality of dynatomic curves and strong uniform boundedness of preperiodic points
• An Algebraic Proof of Thurston's Rigidity for a Polynomial
• An algebraic approach to certain cases of Thurston rigidity