Ervin Goldfain. Emergence of Planck's Constant from Iterated Maps

Natural Sciences / Physics / Quantum field theory

Submitted on: May 30, 2020, 21:48:55

Description: Iterations of continuous maps are the simplest models of generic dynamical systems. In particular, circle maps display several key properties of complex dynamics, such as phase-locking and the quasi-periodicity route to chaos. Our work points out that Planck‚Eôs constant may be derived from the scaling behavior of circle maps in the asymptotic limit.

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Emergence of Planck's Constant from Iterated Maps.pdf

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