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Compute Reynolds number for internal hydraulic-diameter workflows or external/general characteristic lengths.
Reynolds number
100,000
Unit-normalization summary: 1 m/s; 0.1 m; 1.00000e-6 m^2/s
Re = \rho V L / \mu = V L / \nu
Re = rho V L / mu
Re = 1,000 kg/m^3 x 1 m/s x 0.1 m / 0.001 Pa·s
Diagram supports Reynolds Number Calculator by labelling the relevant geometry, flow, wall, or inlet quantities.
For conventional circular internal flow, this Reynolds number is in the commonly cited turbulent range.
Reynolds number is a dimensionless ratio of inertial effects to viscous effects in a flow. It combines velocity, characteristic length, density, and dynamic viscosity, or equivalently velocity, length, and kinematic viscosity, to support flow-regime interpretation and correlation selection.
Reynolds Number Calculator applies this concept to its defined inputs and workflow. It derives velocity from direct, volumetric-flow, or mass-flow inputs and supports dynamic or kinematic viscosity. Its governing relationship or workflow is stated as follows: Reynolds number equals velocity times characteristic length divided by kinematic viscosity.
The calculator evaluates Geometry mode, Flow input mode, Viscosity mode, and Number format and returns Reynolds Number, base-unit normalization, formula substitution, and calculation steps using the stated method. The selected units and sign or reference conventions must describe one consistent physical case. Users should interpret the output within the assumptions shown on the page and repeat the check with trusted reference values when the result affects engineering or research decisions. Circular internal-flow thresholds are not universal for external or complex geometries.
| Symbol | Meaning | Unit |
|---|---|---|
| Re | Reynolds number | dimensionless |
| rho | Fluid density | kg/m^3 |
| V | Mean or free-stream velocity | m/s |
| L | Characteristic length or hydraulic diameter | m |
| mu | Dynamic viscosity | Pa·s |
| nu | Kinematic viscosity | m^2/s |
The Reynolds Number Calculator derives velocity from direct, volumetric-flow, or mass-flow inputs and supports dynamic or kinematic viscosity.
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