Darcy Friction Factor
The Darcy friction factor (also called the Moody friction factor) is the dimensionless parameter in the Darcy-Weisbach equation that quantifies how much friction a given fluid, velocity, pipe size, and roughness produce. It is the term that turns the geometry and flow of a pipe into a pressure drop.
Definition
The friction factor depends on flow regime. In laminar flow it follows directly from the Reynolds number: f = 64/Re. In turbulent flow it is obtained from the Colebrook-White equation, 1/√f = −2 log(ε/3.7D + 2.51/(Re√f)), or, when a non-iterative solution is selected, from the Haaland approximation. In the transition region between laminar and turbulent flow, FluidFlow applies a linear interpolation between the friction factor where laminar flow ends and where turbulent flow begins. Here f is the friction factor, Re the Reynolds number, D the pipe diameter, and ε the absolute roughness.
Engineering context
Because the friction factor carries both the Reynolds number — which reflects fluid properties, temperature, and viscosity — and the relative roughness ε/D — which reflects pipe condition — the Darcy-Weisbach method stays valid across fluids and flow regimes, unlike empirical correlations limited to water at ambient conditions. Every friction pressure-drop result in a FluidFlow model is built on a friction factor solved this way, so pipe sizing, pump selection, and energy studies share one consistent basis.
Related definitions
Darcy-Weisbach equation · Reynolds number · Absolute roughness
See it in FluidFlow
See the friction factor solved across a whole network. FluidFlow computes f for every pipe from the Reynolds number and relative roughness — Colebrook-White in turbulent flow, 64/Re in laminar — so every pressure-drop result rests on the same method.
Go deeper
Related content
Reviewed by the FluidFlow Engineering Team · Last reviewed: June 2026 · Applies to FluidFlow v3.54 (steady-state analysis)
Start with guided FluidFlow training
Free, structured modules that build real models — the fastest way from theory to a working network.
Free Training