Mathematics, Journal Year: 2025, Volume and Issue: 13(9), P. 1437 - 1437

Published: April 27, 2025

The synchronization of chaotic systems is a fundamental phenomenon in nonlinear dynamics. Most known techniques suggest that the trajectories coupled converge at an exponential rate. However, this requires transferring substantial data array to achieve complete between master and slave oscillators. A recently developed approach, called time-reversible synchronization, has been shown accelerate convergence trajectories. This approach based on special properties time-symmetric integration. technique allows for achieving discrete superexponential validity continuous remained unproven. In current study, we expand applicability fast case digital analog systems. circuit implementation Sprott Case B was taken as oscillator. Given real physical possess more complicated dynamics than simplified models, system reidentification performed reasonable relevance model circuit. result study provides strong experimental evidence finding opens broad possibilities reconstructing phase partially observed Utilizing minimal datasets such possible applications communication, sensing, identification notable development research.

Language: Английский