可变形螺纹体的通道流
Ioannis Hadjifrangiskou1, Sumesh P Thampi1,2, Julia M Yeomans1
1University of Oxford, Rudolf Peierls Centre for Theoretical Physics, Oxford OX1 3PU, United Kingdom.
Physical review letters
|September 26, 2025
概括
在无形流中粒子变形性会导致复杂的行为,如形状振荡和带状. 这些在通道流中的发现表明了微流体实验的新途径.
科学领域:
- 流体动力学 流体动力学
- 软物质物理学 软物质物理学
- 连续机械学的连续力学.
背景情况:
- 阴性粒子在流动中表现出独特的行为.
- 了解粒子变形性对于预测流动力学至关重要.
研究的目的:
- 模拟和分析可变形阴性粒子的通道流.
- 为了研究粒子变形能力对流量模式的影响.
主要方法:
- 可变形的阴性粒子的连续模型.
- 简单剪流和波泽伊流动力学的分析.
- 阶段空间表示以解释稳定状态依赖关系.
主要成果:
- 变形性引入了张力率和旋转率之间的非线性合.
- 观察到的形状振荡,流量调整和初始条件依赖的稳定状态.
- 波泽伊流中的诱导带带与壁对齐和振荡的中心区域.
结论:
- 粒子变形性显著复杂化了连在简单的流动中也会导致阴性流体的行为.
- 该研究提供了对微流体学相关的复杂动态的见解.
- 结果表明了新的微流体实验设计的潜力.
相关概念视频
Navier–Stokes Equations
2.0K
For incompressible Newtonian fluids, where density remains constant, stresses show a linear relationship with the deformation rate, defined by normal and shear stresses. Normal stresses depend on the pressure exerted on the fluid and the rate of deformation in specific directions, which determines how fluid flows under varying pressures. Shear stresses, on the other hand, act tangentially across fluid layers. They explain how adjacent fluid layers slide relative to one another, connecting...
2.0K
Plane Potential Flows
818
Plane potential flows simplify fluid motion by assuming the fluid to be irrotational and incompressible. These characteristics allow these flows to be described by a velocity potential function, ϕ, representing the flow speed in a given direction, and a stream function, ψ, that visualizes the flow path, both governed by Laplace's equation. These parameters help in estimating flow patterns, velocity distributions, and pressure fields around various hydraulic structures.
Uniform...
Uniform...
818
Types of Fluids
853
Fluids can be classified into Newtonian and non-Newtonian fluids based on their response to shear stress. Newtonian fluids have a linear relationship between shear stress and the shear strain rate, following Newton's law of viscosity. Their viscosity remains constant regardless of the shear rate, making their behavior predictable and easier to analyze. Common examples include water, air, oil, and gasoline.
In contrast, non-Newtonian fluids do not follow Newton's law of viscosity, and...
In contrast, non-Newtonian fluids do not follow Newton's law of viscosity, and...
853
Uniform Depth Channel Flow: Problem Solving
414
To calculate the flow rate for a trapezoidal channel, first, identify the bottom width, side slope, and flow depth of the channel. The cross-sectional area (A) corresponding to the depth of flow (y), channel bottom width (B), and side slope (θ) is determined by:Next, calculate the wetted perimeter, which includes the bottom width and the sloped side lengths in contact with the water. Using the values of the cross-sectional area and the wetted perimeter, determine the hydraulic radius by...
414
Gradually Varying Flow
375
Gradually varying flow (GVF) in open channels describes situations where water depth changes slowly along the channel due to factors like non-uniform bed slope, channel shape variations, or obstructions. This flow type occurs when the depth adjusts gradually to balance gravitational forces, shear forces, and energy requirements, resulting in a low rate of depth change.Characteristics of Gradually Varying FlowGVF is commonly observed in natural streams, rivers, and canals, where flow depth...
375
Uniform Depth Channel Flow
509
Uniform depth channel flow keeps fluid depth consistent along channels such as irrigation canals. In natural channels, such as rivers, approximate uniform flow is often assumed. This condition occurs when the channel’s bottom slope matches the energy slope, balancing potential energy lost from gravity with head loss due to shear stress. This balance prevents depth changes along the channel length, resulting in a steady, uniform flow.Uniform flow in open channels with a constant cross-section...
509


