Shear rate
Shear rate is a measure used in fluid dynamics to describe the rate at which adjacent layers of fluid move with respect to each other, typically described in terms of velocity gradient between the layers. The concept is crucial in the study of viscosity and non-Newtonian fluids, as it helps in understanding how fluids flow under various forces. The shear rate is often denoted by the symbol \( \dot{\gamma} \) and is calculated as the change in velocity (\( \Delta v \)) over the change in distance perpendicular to the flow direction (\( \Delta y \)), mathematically represented as \( \dot{\gamma} = \frac{\Delta v}{\Delta y} \).
Understanding shear rate is essential in various industrial and scientific applications, including chemical engineering, biomedical engineering, and materials science. It plays a significant role in the design of equipment such as pumps, pipes, and rheometers, which are used to measure the properties of fluids. Additionally, in the field of hemodynamics, shear rate is important in studying blood flow and the behavior of blood as a non-Newtonian fluid.
The relationship between shear rate and shear stress is used to determine a fluid's viscosity. For a Newtonian fluid, the viscosity (\( \mu \)) remains constant regardless of the applied shear rate, and the relationship between shear stress (\( \tau \)) and shear rate can be described by the simple equation \( \tau = \mu \dot{\gamma} \). However, for non-Newtonian fluids, the viscosity can change with shear rate, leading to more complex behaviors such as shear thinning or shear thickening, where the fluid becomes less or more viscous, respectively, as the shear rate increases.
In practical terms, the concept of shear rate is applied in the formulation of products such as paints, cosmetics, and food products, where the flow behavior of the product is critical to its performance and consumer acceptance. Understanding how these materials behave under different shear rates can help in designing processes for their manufacture, packaging, and application.
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Contributors: Prab R. Tumpati, MD