几种分子液体中激光诱导热羽/表面相互作用的稳定振荡

IF 2.9 3区 数学 Q1 MATHEMATICS, APPLIED Physica D: Nonlinear Phenomena Pub Date : 2025-02-01 Epub Date: 2024-12-13 DOI:10.1016/j.physd.2024.134492
Sean T. Oakes , Reese W. Anderson , Alex Rapelje , M.W. Gealy , Darin J. Ulness
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引用次数: 0

摘要

本研究探讨了激光加热在液体/空气界面附近的哌啶、1-丁醇和1-戊酸中引起的热羽流动力学。利用准直激光束,产生圆柱形加热区域,作为由于温度急剧变化而由折射率梯度勾画的热羽的来源。这些羽流和表面之间的相互作用引入了独特的稳态动力学,表现为稳定点动力学或非谐波振荡,这取决于分子液体和实验条件。哌啶、1-丁醇和1-戊酸都表现出稳态振荡。甲醇和乙二醇作为反例,具有稳定点动力学。这些发现的意义是相关的非线性动力学和动力系统的领域,提供了极限环的实验实例。
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Stable oscillations in laser-induced thermal plume/surface interaction in several molecular liquids
This study explores the dynamics of thermal plumes induced by laser heating in piperidine, 1-butanol, and 1-pentanoic acid near their liquid/air interfaces. Utilizing a collimated laser beam, cylindrical heated regions are generated, acting as sources for thermal plumes outlined by refractive index gradients due to sharp temperature changes. The interaction between these plumes and the surface introduces unique steady-state dynamics, manifesting as either stable-point dynamics or anharmonic oscillations, depending on the molecular liquid and experimental conditions. Piperidine, 1-butanol, and 1-pentanoic acid each exhibit steady-state oscillation. Methanol and ethylene glycol serve as counterexamples, having stable-point dynamics. The implications of these findings are of relevance for the fields of nonlinear dynamics and dynamical systems, providing experimental examples of limit cycles.
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来源期刊
Physica D: Nonlinear Phenomena
Physica D: Nonlinear Phenomena 物理-物理:数学物理
CiteScore
7.30
自引率
7.50%
发文量
213
审稿时长
65 days
期刊介绍: Physica D (Nonlinear Phenomena) publishes research and review articles reporting on experimental and theoretical works, techniques and ideas that advance the understanding of nonlinear phenomena. Topics encompass wave motion in physical, chemical and biological systems; physical or biological phenomena governed by nonlinear field equations, including hydrodynamics and turbulence; pattern formation and cooperative phenomena; instability, bifurcations, chaos, and space-time disorder; integrable/Hamiltonian systems; asymptotic analysis and, more generally, mathematical methods for nonlinear systems.
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