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Piping Systems and Applications! - Resources, Tools and Basic Information for Engineering and Design.

Reynolds Number

An introduction and definition of the dimensionless Reynolds Number

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A dimensionless combination of variables that is important in the study of viscous flow is called the Reynolds Number.

The Reynolds Number is important in analyzing any type of flow when there is substantial velocity gradient - shear. The Reynolds Number indicates the relative significance of the viscous effect compared to the inertia effect. The Reynolds number is proportional to inertial force divided by viscous force.

Reynolds Number can be expressed as:

Reynolds number

The viscosity above is dynamic viscosity also called absolute viscosity. For a pipe or duct the the characteristic length is the pipe or duct diameter.

Reynolds number may also be calculated using kinematic viscosity. The first formula (1) above must then be modified to (2) by removing the density because the kinematic viscosity is simply the absolute viscosity divided by the density of the liquid.

The flow is

Example - Calculating the Reynolds Number - SI Units

A Newtonian fluid having a dynamic or absolute viscosity of 0.38 Ns/m2 and a specific gravity of 0.91 flows through a 25 mm diameter pipe with a velocity of 2.6 m/s.

The fluid density is calculated from the specific gravity:

density = 0.91 x 1000 kg/m3 = 910 kg/m3

The Reynolds Number can be calculated from equation (1) above:

Re = ( 910 kg/m3 2.6 m/s 25 mm 10-3 m/mm ) / 0.38 Ns/m2 = 156 (kgm/s2)/N = 156 ~ Laminar flow

since 1 N = 1 kgm/s2

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