ENGINEERING WORKFLOW / 002

Internal Flow Workflow

Enter the pipe or duct system once. Abecator carries the same geometry, fluid and flow state through hydraulic diameter, Reynolds number, Darcy friction factor, straight-run loss, K-factor losses, elevation head and pump/fan pressure requirement.

Pipe & duct systemsDarcy–WeisbachMajor + minor lossesRuns locally
01 — FLUID & FLOW

Define the bulk flow state.

Start from volumetric flow, mass flow or mean velocity. The workflow converts the other two consistently using the selected area and density.

02 — FLOW PASSAGE

Define the hydraulic geometry.

Circular and rectangular sections are converted automatically. Use custom area and hydraulic diameter for more general ducts.

03 — LOCAL LOSSES & SYSTEM HEAD

Add fittings, elevation and efficiency.

Combine bends, valves, contractions and other local losses into a total K based on the same bulk reference velocity.

All engineering inputs and calculations stay in your browser. Abecator analytics record only anonymous interaction events, not your flow rates, dimensions or pressure values.

WHAT THIS WORKFLOW DOES

It turns a collection of pipe-flow formulas into one consistent system calculation.

The same area and hydraulic diameter determine velocity and Reynolds number. That Reynolds number and roughness determine the Darcy friction factor. Straight-run and local losses use the same dynamic pressure before elevation head is added to obtain the net pressure requirement.

The workflow is intended as an engineering benchmark for CFD, duct, manifold, piping and ventilation studies—not as a substitute for project-specific codes, manufacturer curves or compressible network solvers.

01

Bulk flow. Q, ṁ and V are tied together through density and flow area.

02

Hydraulic scale. Re = ρVDh/μ and ε/Dh establish the friction-factor regime.

03

Pressure losses. Darcy–Weisbach handles straight-run loss while ΣK handles fittings and local geometry.

04

System requirement. Friction + local losses + ρgΔz give the net pressure rise before efficiency is applied to power.

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