Ervin Goldfain. Emergence of Planck's Constant from Iterated Maps
Submitted on: May 30, 2020, 21:48:55
Natural Sciences / Physics / Quantum field theory
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.
The Library of Congress (USA) reference page : http://lccn.loc.gov/cn2013300046.
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Emergence of Planck's Constant from Iterated Maps.pdf