The effect of obstacle length and height in supercritical free-surface flow

IF 2.2 3区 工程技术 Q2 MECHANICS
Hugh Michalski, Trent Mattner, Sanjeeva Balasuriya, Benjamin Binder
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引用次数: 0

Abstract

Two-dimensional open channel flow past a rectangular disturbance in the channel bottom is considered in the case of supercritical flow, where the dimensionless flow rate is greater than unity. The response of the free surface to the height and length of a rectangular disturbance is investigated using the forced Korteweg–de Vries model of Michalski et al. (Theor Comput Fluid Dyn 38:511–530, 2024). A rich and complex structure of solutions is found as the length of the disturbance increases, especially in the case of a negative disturbance. As the length of the disturbance is decreased, some solutions approach those of the well-studied point forcing approximation, but there are other solutions, for a negative disturbance, that are not predicted by the point forcing model. The stability of steady solutions is then considered numerically with established pseudospectral methods.

障碍长度和高度对超临界自由表面流动的影响
在无量纲流速大于1的超临界情况下,考虑了通道底部经过矩形扰动的二维明渠流动。使用Michalski等人的强迫Korteweg-de Vries模型(理论计算流体动力学38:51 - 530,2024)研究了自由表面对矩形扰动高度和长度的响应。随着扰动长度的增加,解的结构丰富而复杂,特别是在负扰动的情况下。随着扰动长度的减小,一些解接近于已得到充分研究的点强迫近似的解,但对于负扰动,还有一些解是点强迫模型无法预测的。然后用已建立的伪谱方法对稳态解的稳定性进行数值计算。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
5.80
自引率
2.90%
发文量
38
审稿时长
>12 weeks
期刊介绍: Theoretical and Computational Fluid Dynamics provides a forum for the cross fertilization of ideas, tools and techniques across all disciplines in which fluid flow plays a role. The focus is on aspects of fluid dynamics where theory and computation are used to provide insights and data upon which solid physical understanding is revealed. We seek research papers, invited review articles, brief communications, letters and comments addressing flow phenomena of relevance to aeronautical, geophysical, environmental, material, mechanical and life sciences. Papers of a purely algorithmic, experimental or engineering application nature, and papers without significant new physical insights, are outside the scope of this journal. For computational work, authors are responsible for ensuring that any artifacts of discretization and/or implementation are sufficiently controlled such that the numerical results unambiguously support the conclusions drawn. Where appropriate, and to the extent possible, such papers should either include or reference supporting documentation in the form of verification and validation studies.
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