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Home › Calculators › Valves › Pressure Drop › Valve Pressure Drop

Valve Pressure Drop Calculator

Estimate the irreversible pressure loss across a valve or fitting from its resistance (K) coefficient — the standard method for single-phase, incompressible flow. Computes pressure drop, mean velocity, flow coefficients Cv/Kv, equivalent length and Reynolds number.

⚙ In-browser Engine Darcy / K-factor Method Single-phase Incompressible

🔗 Flow Path & Pressure Loss

Live schematic — fluid flows through the pipe, and the gauges show the pressure drop across the valve in real time.

🔧 Configuration & Presets

Resistance-coefficient based pressure loss for valves, fittings and throttling devices.

🔗 Valve & Pipe Geometry

-
Ball 0.05–0.1 · Gate 0.15–0.2 · Butterfly 0.3–0.5 · Globe 6–10
mm
Nominal bore (DN) of the connecting pipe.

💧 Fluid Conditions

m³/h
Operating flow through the valve.
kg/m³
Water 998 · Oil ~870 · Gas (ideal) varies with P/T.
cP
Water 1.0 cP · SAE 30 oil ~350 cP.
v = 4Q / (π·d²)  ·  ΔP = K · ρ · v² / 2  ·  Cv = Q_gpm · √(SG / ΔP_psi)

📊 Pressure Drop Results

Ideal single-phase estimate for a fully-open valve. Click Compute or change any input to update.

Pressure Drop
-
kPa
Pressure Drop
-
bar
Mean Velocity
-
m/s
Flow Coefficient
-
Cv (US gpm)
Flow Coefficient
-
Kv (m³/h)
Equivalent Length
-
m
Reynolds Number
-
-
Flow Regime
-
-

📚 Calculation Methodology & Engineering Theory

Resistance Coefficient (K)

A valve imposes a local (minor) loss, described by a dimensionless resistance coefficient K. The value depends on valve type, opening fraction and flow direction. Fully-open ball and gate valves have very low K; globe and control valves are much higher.

K ↔ Cv Relationship

The resistance coefficient K and the flow coefficient Cv describe the same valve resistance and can be converted. The equivalent-length method turns the valve into an equivalent length of straight pipe at the same frictional loss.

K = 891 · d⁴ / Cv²   (d in inches)
Cv = 29.9 · d² / √K
Le = K · d / f   (equivalent length)

Key Engineering Assumptions