多相界面傅立叶图像分析量化一次原子化

IF 1.9 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
J. C. Joubert, D. Wilke, P. Pizette
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引用次数: 1

摘要

这项工作描述了一个多相流系统的后处理方案,以表征初级雾化。该方案依赖于二维快速傅里叶变换(FFT)来分离流结果中固有的多尺度特征。重点放在该方案实现的稳健定量分析上,这项工作特别侧重于比较雾化器喷嘴的设计。采用广义有限差分(GFD)方法对高压气体注入粘性流体进行了数值模拟。该方案仅适用于时间平均结果。该方案用于评估流体系统的表面和体积特征。由于采用该方案可以更好地恢复小尺度特征,因此显示了后处理多相表面信息而不是流体体积信息的优势。虽然体积信息缺乏表面信息的精细尺度细节,但界面和流体体积之间的对偶性导致从基于表面和基于体积的数据集中恢复的大尺度空间结构相关的趋势相似。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Fourier Image Analysis of Multiphase Interfaces to Quantify Primary Atomization
This work describes a post-processing scheme for multiphase flow systems to characterize primary atomization. The scheme relies on the 2D fast Fourier transform (FFT) to separate the inherently multi-scale features present in the flow results. Emphasis is put on the robust quantitative analysis enabled by this scheme, with this work specifically focusing on comparing atomizer nozzle designs. The generalized finite difference (GFD) method is used to simulate a high pressure gas injected into a viscous liquid stream. The proposed scheme is applied to time-averaged results exclusively. The scheme is used to evaluate both the surface and volume features of the fluid system. Due to the better recovery of small-scale features using the proposed scheme, the benefits of post-processing multiphase surface information rather than fluid volume information was shown. While the volume information lacks the fine-scale details of the surface information, the duality between interfaces and fluid volumes leads to similar trends related to the large-scale spatial structure recovered from both surface- and volume-based data sets.
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来源期刊
Mathematical & Computational Applications
Mathematical & Computational Applications MATHEMATICS, INTERDISCIPLINARY APPLICATIONS-
自引率
10.50%
发文量
86
审稿时长
12 weeks
期刊介绍: Mathematical and Computational Applications (MCA) is devoted to original research in the field of engineering, natural sciences or social sciences where mathematical and/or computational techniques are necessary for solving specific problems. The aim of the journal is to provide a medium by which a wide range of experience can be exchanged among researchers from diverse fields such as engineering (electrical, mechanical, civil, industrial, aeronautical, nuclear etc.), natural sciences (physics, mathematics, chemistry, biology etc.) or social sciences (administrative sciences, economics, political sciences etc.). The papers may be theoretical where mathematics is used in a nontrivial way or computational or combination of both. Each paper submitted will be reviewed and only papers of highest quality that contain original ideas and research will be published. Papers containing only experimental techniques and abstract mathematics without any sign of application are discouraged.
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