移动连续面引起的层流边界层的斯维茨积分法广义化

IF 1.1 4区 物理与天体物理 Q3 PHYSICS, MULTIDISCIPLINARY Canadian Journal of Physics Pub Date : 2024-03-08 DOI:10.1139/cjp-2023-0250
Ahmer Mahmood, Muhammad Awais
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引用次数: 0

摘要

在这项研究中,我们关注的是为不涉及压力梯度的边界层流动(静止流体中移动的连续表面引起的流动)开发一种近似方法。本研究中设计的积分法是现有 Thwaites 积分法的扩展;适用于有限长度静止表面上的边界层流动(一般来说,由于外部势能流的存在,这些流动涉及压力梯度,但均匀外部流的情况除外)。对于静止流体中移动连续表面上的流动,不涉及压力梯度,现有的斯维斯积分法无法给出可接受的近似值。因此,本研究提出的对现有 Thwaites 积分法的扩展,将使其也适用于静止流体(无压力梯度)中移动连续表面引起的流动。将现有的和扩展的斯维斯积分法两者结合起来,就提出了广义斯维斯积分法,适用于无论是否涉及压力梯度的边界层流动。
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Generalization of the Thwaites integral method for laminar boundary-layers due to moving continuous surfaces
In this study, attention has been given towards the development of an approximate method for the boundary-layer flows involving no pressure gradient (the flows due to moving continuous surfaces in a still fluid). The integral method devised in this study is an extension of the existing Thwaites integral method; applicable to boundary-layer flows over the stationary surfaces of finite length (which, in general, involve the pressure gradient because of the presence of external potential flow, except for the case of uniform external flow). The existing Thwaites integral method does not give an acceptable approximation for the flows over moving continuous surfaces in a quiescent fluid, involving no pressure gradient. Therefore, the extension of the existing Thwaites integral method, proposed in this study, will make it applicable to the flows due to moving continuous surfaces in a stationary fluid (involving no pressure gradient), also. With the combination of the two, the existing, and the extended Thwaites integral method, the generalized Thwaites integral method is proposed, applicable to the boundary-layer flows whether involving a pressure gradient or not.
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来源期刊
Canadian Journal of Physics
Canadian Journal of Physics 物理-物理:综合
CiteScore
2.30
自引率
8.30%
发文量
65
审稿时长
1.7 months
期刊介绍: The Canadian Journal of Physics publishes research articles, rapid communications, and review articles that report significant advances in research in physics, including atomic and molecular physics; condensed matter; elementary particles and fields; nuclear physics; gases, fluid dynamics, and plasmas; electromagnetism and optics; mathematical physics; interdisciplinary, classical, and applied physics; relativity and cosmology; physics education research; statistical mechanics and thermodynamics; quantum physics and quantum computing; gravitation and string theory; biophysics; aeronomy and space physics; and astrophysics.
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