AI summary · arXiv: 2112.05108v1 · physics.flu-dyn

Regressing bubble cluster dynamics as a disordered many-body system

Kazuki Maeda, Daniel Fuster

Original paper · DOI Submitted to arXiv on 09 Dec. 2021 5 figures License: CC BY 4.0

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The essentials

  • Dynamics of bubble clusters in liquid have implications for industrial processes and fundamental research
  • Complex interactions between disordered bubble oscillations make understanding these dynamics challenging
  • Authors propose a novel approach using theory and principal component analysis (PCA) to uncover coherent physics of bubble clusters
  • Unsupervised learning is used to extract and quantify coherent dynamical features based on energy from simulation data sets
  • PCA helps identify dominant states and dynamical features characterizing coherent behavior of bubble clusters
  • Polydispersity and nonlinearity contribute to lowering coherence, but even in cavitating regimes, a single coherent mode can be isolated characterized by mean-field interactions
  • Coherent mode governs overall dynamics regardless of the degree of disorder
  • Findings have implications for future studies on cavitation and nucleation in theory, simulation, and experiments
  • Method developed provides a valuable tool for analyzing complex systems like bubble clusters and designing more efficient industrial processes
  • Research contributes to understanding how coherence emerges from disordered many-body systems
  • Demonstrates the power of unsupervised learning techniques like PCA in characterizing complex physical phenomena.

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AI-generated keywords: Bubble Clusters Coherence PCA Polydispersity Nonlinearity

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  • Original abstract
The dynamics of bubble clusters in liquid play a crucial role in various industrial processes and have significant implications for fundamental research. Understanding these dynamics is challenging due to the complex interactions between disordered bubble oscillations. In this study, the authors propose a novel approach to uncovering the coherent physics of bubble clusters by combining theory and principal component analysis (PCA). The method introduced utilizes unsupervised learning to extract and quantify coherent dynamical features based on their energy from simulation data sets of disordered clusters under harmonic excitation. By applying PCA to the data, the researchers are able to identify dominant states and dynamical features that characterize the coherent behavior of the bubble clusters. The results of their analysis reveal interesting insights into the factors influencing coherence in bubble clusters. It is found that polydispersity (variation in bubble sizes) and nonlinearity both contribute to lowering coherence. However, even in cavitating regimes where disorder is prevalent, underlying correlations can be isolated in a single coherent mode characterized by mean-field interactions. This suggests that regardless of the degree of disorder, there exists a coherent mode that governs the overall dynamics of the cluster. The findings presented in this study have important implications for future studies on cavitation and nucleation in theory, simulation, and experiments. The method developed provides a valuable tool for analyzing and understanding complex systems like bubble clusters, offering new avenues for investigating their behavior and designing more efficient industrial processes. Overall, this research contributes to our understanding of how coherence emerges from disordered many-body systems and demonstrates the power of unsupervised learning techniques like PCA in characterizing complex physical phenomena.

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