Shear flow is the flow induced by a force gradient (for a fluid). For solids, it is the gradient of shear stress forces throughout the body.
Infinite shear viscosity refers to the viscosity of a fluid measured at very high shear rates, where the flow behavior becomes independent of the rate of shear applied. In this regime, the fluid's resistance to flow stabilizes, allowing for a consistent measurement of its viscosity. This concept is particularly relevant in materials that exhibit non-Newtonian behavior, where viscosity can change based on the shear rate. Infinite shear viscosity is critical in understanding the flow behavior of complex fluids such as polymers and suspensions.
get the body of the shear and a measuring tape and start measuring!
A shear, perhaps.
The velocity of pressure and shear waves through a solid is dependent on the elastic properties and density of the material through which the wave is travelling.The pressure wave velocity (VP) can be found using the following:VP = Sqrt((K+ (4/3 x G)) /P)Where:K = Bulk modulusG = Shear modulusP = DensityThe shear wave velocity is given by the following:VS = Sqrt (G/P)Where:VS = Shear wave velocityG = Shear modulusP = Density
Shear strain (( \gamma )) is defined as the ratio of the displacement of one layer of material to the distance between the layers. Mathematically, it can be expressed as: [ \gamma = \frac{\Delta x}{h} ] where ( \Delta x ) is the horizontal displacement and ( h ) is the height of the material layer. Shear strain is a dimensionless quantity that describes how much a material deforms under shear stress.
Viscosity is constant to the flow of the fluid.
A delay or slow response in developing shear flow reactions to applied loads
Infinite shear viscosity refers to the viscosity of a fluid measured at very high shear rates, where the flow behavior becomes independent of the rate of shear applied. In this regime, the fluid's resistance to flow stabilizes, allowing for a consistent measurement of its viscosity. This concept is particularly relevant in materials that exhibit non-Newtonian behavior, where viscosity can change based on the shear rate. Infinite shear viscosity is critical in understanding the flow behavior of complex fluids such as polymers and suspensions.
Shear force is necessary for fluid flow because it creates a differential in velocity within the fluid, allowing it to move from one point to another. This shear force helps overcome the internal friction in the fluid and facilitates the movement of fluid particles along a surface or past each other. In essence, shear force is responsible for driving the flow of fluids.
S. Farokhi has written: 'Modern developments in shear flow control with swirl' -- subject(s): Turbulent jets, Swirling, Vortex breakdown, Wave excitation, Shear flow, Active control, Flow stability
Gregory Merlin Powell has written: 'The structure of velocity and density interfaces in a weakly turbulent stratified shear flow' -- subject(s): Fluid dynamics, Shear flow
Fluids do not sustain shear stress because they undergo continuous deformation under applied shear forces. Unlike solids that have a defined shape and can resist shear stress, fluids flow and deform when subjected to shear, resulting in no sustained shear stress. This behavior is a fundamental property of fluids known as viscosity.
Yes, a liquid can resist shear stress up to a certain extent, which is determined by its viscosity. Viscosity is a measure of a liquid's resistance to flow and deformation; higher viscosity means greater resistance to shear stress. However, unlike solids, liquids do not have a definitive shape and will eventually flow when subjected to sufficient shear stress. Therefore, while they can resist shear stress temporarily, they cannot maintain that resistance indefinitely.
Newtonian fluids are fluids that have a constant viscosity, such as water and most oils. When subjected to shear stress, Newtonian fluids exhibit a linear relationship between the shear rate and shear stress, meaning they flow consistently and predictably.
Alexander J. Smits has written: 'Wall pressure fluctuations in the reattachment region of a supersonic free shear layer' -- subject(s): Shear (Mechanics), Wall pressure (Aerodynamics) 'A Physical Introduction to Fluid Mechanics' 'The dynamics and control of fluctuating pressure loads in the reatachment region of a supersonic free shear layer' -- subject(s): Aerodynamics 'Turbulent shear layers in supersonic flow' -- subject(s): Aerodynamics, Supersonic, Shear flow, Supersonic Aerodynamics, Turbulence
Pressure and temperature are the two factors that affect flow and viscosity. Viscosity refers to the resistance of a liquid to the shear forces.
D. C. Fourguette has written: 'Concentration measurements in a supersonic shear layer' -- subject(s): Supersonic flow, Shear layers, Methane