Characteristics of High‐Reynolds‐Number Flows
Ronald L. Panton
Abstract
Ronald L. Panton
Abstract
This chapter investigates some of the main characteristics of high-Reynolds-number flows. The flow field can be divided into two parts: an inviscid flow in the major portion of the flow region, and boundary layers near the walls. Boundary layer principles apply to thin regions of high shear (shear layers) within the main flow region. The chapter derives the equations for both inviscid flow and boundary layers. The purpose in doing this is to emphasize that these subjects are not distinct but that they hold complementary positions in the theory of fluid mechanics. Pressure forces needed to establish the inviscid flow pattern are determined from the Bernoulli equation. Viscous forces in the boundary layer slow the flow so that it meets the no–slip condition at the wall.
OpenAlex reports 1 citations for this work. Citation counts describe recorded attention and do not establish research quality.
A contribution statement is not available in the OpenAlex record.
Method details are not available in the OpenAlex metadata.
Findings are not separately available in the OpenAlex metadata.
Limitations are not available in the OpenAlex metadata.
Application details are not available in the OpenAlex metadata.
This chapter investigates some of the main characteristics of high-Reynolds-number flows. The flow field can be divided into two parts: an inviscid flow in the major portion of the flow region, and boundary layers near the walls. Boundary layer principles apply to thin regions of high shear (shear layers) within the main flow region. The chapter derives the equations for both inviscid flow and boundary layers. The purpose in doing this is to emphasize that these subjects are not distinct but that they hold complementary positions in the theory of fluid mechanics. Pressure forces needed to establish the inviscid flow pattern are determined from the Bernoulli equation. Viscous forces in the boundary layer slow the flow so that it meets the no–slip condition at the wall.
Key concepts: Inviscid flow, Bernoulli's principle, Boundary layer, Mechanics, Reynolds number, External flow, No-slip condition, Hele-Shaw flow