Phenomena of complex analytic dynamics in the non-autonomous, nonlinear ring system
O.B. Isaeva, S.P. Kuznetsov, M.A. Obichev
TL;DR
This paper introduces a non-autonomous ring cavity model with nonlinear elements that exhibits phenomena characteristic of complex analytic maps, advancing understanding of complex dynamics in physical systems.
Contribution
It presents a novel physical system model demonstrating complex analytic dynamics, bridging theoretical concepts with experimental potential.
Findings
Demonstrates complex analytic phenomena in a physical ring cavity system
Shows nonlinear and non-autonomous effects lead to complex dynamics
Provides a basis for experimental studies of complex maps in optics
Abstract
The model system manifesting phenomena peculiar to complex analytic maps is offered. The system is a non-autonomous ring cavity with nonlinear elements and filters,
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Taxonomy
TopicsChaos control and synchronization · Nonlinear Dynamics and Pattern Formation