Experimental observation of a chaos-to-chaos transition in laser droplet generation
Blaz Krese, Matjaz Perc, Edvard Govekar

TL;DR
This paper investigates the chaotic dynamics of laser droplet generation, revealing a transition from spontaneous chaos to triggered chaos with an intermediate phase, using Lyapunov exponents and recurrence plots.
Contribution
It provides the first detailed analysis of the chaos-to-chaos transition in laser droplet generation, combining experimental observations with dynamical systems characterization.
Findings
Spontaneous droplet dripping is deterministically chaotic.
Detachment pulse influences droplet dynamics, inducing amplitude chaos.
Transition involves an intermittent period-doubling to chaos, with a nonstationary phase.
Abstract
We examine the dynamics of laser droplet generation in dependence on the detachment pulse power. In the absence of the detachment pulse, undulating pendant droplets are formed at the end of a properly fed metal wire due to the impact of the primary laser pulse that induces melting. Eventually, these droplets detach, i.e. overcome the surface tension, because of their increasing mass. We show that this spontaneous dripping is deterministically chaotic by means of a positive largest Lyapunov exponent and a negative divergence. In the presence of the detachment pulse, however, the generation of droplets is fastened depending on the pulse power. At high powers, the spontaneity of dripping is completely overshadowed by the impact of the detachment pulse. Still, amplitude chaos can be detected, which similarly as the spontaneous dripping, is characterized by a positive largest Lyapunov…
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