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Oil & Gas · Professional Microtool

Compressor Power Calculator

Head · Gas power · Discharge temperature

Estimate gas power, adiabatic head and discharge temperature for a compression duty, and see what splitting the ratio across stages saves — in power and in heat.

9 inputs Screening estimate for preliminary sizing and staging comparison No registration Nothing you enter leaves your browser

Suction Stage Intercooler Stage Discharge Ratio per stage Adiabatic head Gas power Discharge temp

Start from an example: 10 MMSCFD of natural gas, 20 to 70 bar a, two stages →

Duty

Volumetric flow at standard or normal conditions, as gas is contracted. Actual volume at suction is much smaller.

Operating point

Absolute pressure at the compressor inlet, not gauge.

Absolute pressure required at the outlet. The ratio to suction is what sets the power.

Gas temperature entering each stage. With intercooling, stages are assumed to return to this value.

Gas properties

Cp/Cv at suction conditions. About 1.28 for natural gas, 1.4 for air, 1.29 for CO₂.

Average Z across the stage. Near 1 at low pressure; 0.85–0.95 is common for natural gas at typical suction conditions.

About 18.5 for lean natural gas, 29 for air, 44 for CO₂. Light gas needs far more head for the same ratio.

Machine

Compression stages with intercooling between them. Splitting the ratio cuts both power and discharge temperature.

Isentropic efficiency at the duty point. 70–80% is typical for a well-matched centrifugal stage; reciprocating machines differ.

Full output

  • Gas power
  • Discharge temperature
  • Ratio per stage
  • Overall ratio
  • Adiabatic head
  • Mass flow
  • Specific power

Gas power against discharge pressure

The ratio enters through an exponent, so the curve flattens as pressure rises: the first few bar of a duty cost far more than the last few. That is also why raising suction pressure is usually worth more than any other change.

Keep it

Both carry the figures you entered, in the part of the address that is never sent to a server. Share only where that is appropriate. To keep a copy for a project file, print the page — it lays itself out as a document.

Need machine selection rather than a screening figure?

We can work from real gas composition, vendor curves and the full operating envelope, and integrate the result into your process and monitoring systems.

Discuss your use case →

Calculation basis 5 steps · view the method →
  1. Ratio per stage = (discharge ÷ suction) raised to 1/stages
  2. Adiabatic head per stage = Z·R·T₁·k/(k−1)·[ratio^((k−1)/k) − 1], summed over the stages
  3. Mass flow = standard flow × density at 0 °C and 101.325 kPa
  4. Gas power = mass flow × head ÷ adiabatic efficiency
  5. Discharge temperature = suction + ideal rise ÷ efficiency
Assumptions & limitations Screening estimate for preliminary sizing and staging comparison · 7 assumptions →

This is a screening calculation using adiabatic head with perfect intercooling and constant gas properties. It is not a machine selection: it excludes real-gas behaviour beyond a single Z, interstage pressure drop and cooler approach, valve and recycle losses, mechanical and driver losses, side streams, and the manufacturer's actual performance map. Confirm with a process simulation and the vendor's curves before committing to a machine.

  • Adiabatic (isentropic) head with a single efficiency; polytropic analysis will differ, more so at high ratio.
  • Perfect intercooling: every stage is assumed to start at the suction temperature, and interstage pressure drop is ignored.
  • The total ratio is split equally between stages, which is optimal only for identical stages.
  • Gas properties — k, Z and molecular weight — are treated as constant across the whole machine.
  • Standard flow is converted at 0 °C and 101.325 kPa; MMSCFD is taken at 60 °F and 14.696 psia and converted to that basis.
  • Mechanical, bearing, seal and driver losses are excluded, as are recycle and anti-surge flows.
  • Volumetric efficiency, valve losses and clearance effects of reciprocating machines are not modelled.

Worked examples

About this tool

Compression cost is set by the pressure ratio, and not in proportion to it: the ratio enters through an exponent, so the second half of a duty is cheaper than the first, and splitting it across stages with intercooling is cheaper still. This tool makes that trade visible before anyone opens a vendor selection. Written for process, facilities and rotating-equipment engineers.

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