Complexity lower bound for typical right triangular billiards
Dmitri Scheglov

TL;DR
This paper establishes a lower bound on the complexity of typical right triangular billiards, contributing to the understanding of their dynamical properties.
Contribution
It introduces a new lower bound for the complexity function of typical right triangular billiards, advancing the theoretical understanding of their dynamics.
Findings
Lower bound on complexity function established
Results apply to typical (Lebesgue measure sense) right triangular billiards
Advances theoretical understanding of billiard dynamics
Abstract
We provide a lower bound on the complexity function of a typical (in the Lebesgue measure sence) right triangular billiard.
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Taxonomy
TopicsMathematical Dynamics and Fractals · Markov Chains and Monte Carlo Methods · Computability, Logic, AI Algorithms
