Back to Air Compressors
Auxiliary Machinery & Shipboard Systems

Pressure, Units and Pressure Ratios in Air Compressors

Gauge or absolute: one word decides whether your pressure ratio is right.

22 min read
Beginner
Auxiliary Machinery & Shipboard Systems
Key Principles at a Glance 7 points
  • Absolute pressure is measured from a perfect vacuum and must be used for every pressure ratio and gas-law calculation; gauge pressure is not a substitute.
  • Standard atmosphere is 14.696 psia, 1.01325 bar absolute or 101.325 kPa, which are the same pressure written three ways.
  • 1 bar equals 100 kPa and approximately 14.5 psi, and 1 MPa equals 10 bar.
  • Interstage pressure is the best single indicator of stage balance, because a deviation shows which stage is doing too much or too little work.
  • Atmospheric pressure falls with altitude: at 5,000 ft it is about 12.2 psia, so the same gauge reading gives a different absolute pressure and a different compression ratio.
  • Differential pressure across a cooler, separator or filter rises as the element fouls, which makes it a maintenance indicator rather than just a reading.
  • Pulsating pressure from a reciprocating compressor makes a gauge needle flicker, so a reading taken at the wrong moment misrepresents the true mean pressure.

1. Learning objectives

Course position: Air-compressor sequence, Topic 2

Level: Foundation

Main question: How should compressor pressure be defined, measured, converted, recorded, and used in calculations?

After studying this chapter, you should be able to:

  1. Define pressure as force per unit area.
  2. Distinguish atmospheric, gauge, absolute, differential, and vacuum pressure.
  3. Convert gauge pressure to absolute pressure.
  4. Convert absolute pressure to gauge pressure.
  5. Explain psig, psia, bar, kPa, MPa, kgf/cm², in. Hg, mm Hg, and in. H₂O.
  6. Explain why pressure ratios use absolute pressure.
  7. Calculate compressor pressure ratio.
  8. Distinguish suction pressure, discharge pressure, and interstage pressure.
  9. Explain how altitude changes atmospheric and absolute pressure.
  10. Read pressure gauges without confusing the reference datum.
  11. Understand pressure measurement errors and instrument limitations.
  12. Apply pressure concepts to air receivers, compressor stages, and troubleshooting.
  13. Interpret pressure diagrams from the compressor references.

2. The shortest definition of pressure

Pressure is force acting on a unit area.

P = F/A

where:

  • P = pressure
  • F = force
  • A = area

Rearranged:

F = P × A

A pressure of 1 bar acting over a large area produces a much larger total force than the same pressure acting over a small area.

This is why a relatively modest gauge pressure can create a dangerous force on:

  • Receiver end covers
  • Valve covers
  • Cylinder heads
  • Pipe joints
  • Flanges
  • Manholes
  • Hoses

The compressor reference defines pressure as force per unit area and lists units such as psi, lb/ft², grams/cm², and kilograms/cm².

3. Pressure is always a comparison

A pressure reading is meaningful only when its reference is known.

Examples:

  • Pressure above atmosphere
  • Pressure measured from a perfect vacuum
  • Difference between compressor inlet and outlet
  • Difference across a filter
  • Difference across a valve
  • Difference between two sides of a piston
A PRESSURE READING NEEDS A REFERENCE Unknown reference Ambiguous pressure statement Known reference Usable engineering pressure 8 bar gauge, about 9 bar absolute, 116 psig and 131 psia are one condition seen from different references.

The same physical system can be described as:

  • 8 bar gauge
  • Approximately 9 bar absolute near sea level
  • Approximately 116 psig
  • Approximately 131 psia

These are not four different pressures. They are different reference systems and units describing approximately the same condition.

4. Pressure reference datums

There are two important zero references.

4.1 Atmospheric datum

A simple pressure gauge uses local atmospheric pressure as its zero.

At atmospheric pressure, the gauge reads zero even though the gas still has absolute pressure.

This produces gauge pressure.

4.2 Perfect-vacuum datum

Absolute pressure uses perfect vacuum as zero.

It measures the total pressure from zero pressure upward.

This produces absolute pressure.

PRESSURE REFERENCE DATUMS System pressure Atmospheric pressure Absolute zero Gauge pressure above atmosphere Absolute pressure Gauge pressure is measured from atmospheric pressure; absolute pressure from a perfect vacuum.
Relationship between absolute, atmospheric, gauge, and vacuum pressure
Relationship between absolute, atmospheric, gauge, and vacuum pressure

The compressor reference recommends explicitly identifying every pressure as gauge or absolute.

5. Atmospheric pressure

Atmospheric pressure is the force exerted by the weight of the surrounding atmosphere.

At standard sea-level conditions, a commonly used approximate value is:

  • 14.696 psia
  • 14.7 psia
  • 1.01325 bar absolute
  • 101.325 kPa absolute
  • 29.92 in. Hg
  • Approximately 10.33 m H₂O

Atmospheric pressure is not constant everywhere.

It changes with:

  • Altitude
  • Weather
  • Temperature
  • Local barometric conditions

At higher altitude, atmospheric pressure is lower. Therefore, a gauge pressure may represent a different absolute pressure at a different location.

The compressor reference gives approximately 12.2 psia atmospheric pressure at 5,000 ft as an example of altitude effect.

6. Gauge pressure

Gauge pressure is pressure above local atmospheric pressure.

It is normally shown by a pressure gauge mounted on the compressor, receiver, cooler, or pipe.

Common symbols:

  • psig — pounds per square inch gauge
  • barg — bar gauge
  • kPag — kilopascals gauge
  • MPag — megapascals gauge

Formula:

P_gauge = P_absolute - P_atmospheric

A receiver gauge reading of zero means the receiver pressure is approximately equal to local atmosphere, not that it is a perfect vacuum.

Example

If:

  • Receiver pressure = 8 bar gauge
  • Atmospheric pressure = 1 bar

Then:

P_absolute = 8 + 1 = 9 bar absolute

7. Absolute pressure

Absolute pressure is measured from perfect vacuum.

Common symbols:

  • psia — pounds per square inch absolute
  • bara — bar absolute
  • kPaa — kilopascals absolute
  • MPaa — megapascals absolute

Formula:

P_absolute = P_gauge + P_atmospheric

Absolute pressure is required for:

  • Gas laws
  • Compression ratios
  • Thermodynamic calculations
  • Stage pressure calculations
  • Density calculations
  • Free-air corrections
  • Vacuum interpretation

Never write simply “100 psi” in a technical calculation if it is important whether the value is psig or psia.

8. Gauge and absolute pressure example

Problem

A compressor delivers air at 100 psig at sea level. Find approximate discharge pressure in psia.

Solution

At sea level:

P_atmospheric ≈ 14.7 psi

Therefore:

P_discharge,absolute = 100 + 14.7
P_discharge,absolute = 114.7 psia

The compressor reference gives this same relationship when explaining a 100-psi-gauge air system.

Important

The answer is not 100 psia.

The gauge has omitted the atmospheric pressure because its zero is atmospheric.

9. Vacuum pressure

A gas is under vacuum when its pressure is below atmospheric pressure.

Vacuum can be expressed as:

  • in. Hg vacuum
  • mm Hg vacuum
  • in. H₂O vacuum
  • kPa vacuum
  • Negative gauge pressure
  • Absolute pressure below atmospheric

A vacuum gauge normally shows the difference between atmosphere and the system.

VACUUM IS A PRESSURE BELOW ATMOSPHERIC Atmospheric pressure subtract the vacuum amount System absolute pressure A vacuum reading is the amount by which absolute pressure falls short of atmospheric pressure.

If atmospheric pressure is not given, a vacuum value in in. Hg or mm Hg does not uniquely identify the absolute pressure.

The compressor reference warns that vacuum readings should be accompanied by the barometric or atmospheric reference.

10. Vacuum example

Problem

A vacuum gauge reads 20 in. Hg vacuum. Local atmospheric pressure is 29.92 in. Hg absolute equivalent. Find approximate absolute pressure.

Solution

P_absolute = 29.92 - 20
P_absolute = 9.92 in. Hg absolute

The system is not at zero absolute pressure. It is at approximately 9.92 in. Hg absolute.

Why altitude matters

At high altitude, local atmospheric pressure may be lower than 29.92 in. Hg. The same vacuum-gauge reading therefore corresponds to a different absolute pressure.

11. Pressure units

11.1 Pascal

The SI unit of pressure is the pascal:

1 Pa = 1 N/m²

Practical units:

  • kPa = 1,000 Pa
  • MPa = 1,000,000 Pa

11.2 Bar

A bar is a convenient engineering unit:

1 bar = 100 kPa

A bar is close to atmospheric pressure but is not exactly equal to standard atmospheric pressure.

11.3 Pound-force per square inch

  • psi — pounds-force per square inch
  • psig — pounds-force per square inch gauge
  • psia — pounds-force per square inch absolute

11.4 Kilogram-force per square centimetre

  • kgf/cm²
  • kg/cm² in older technical documents

This is a force-based unit and should not be confused with kilogram mass per square centimetre.

11.5 Liquid-column units

Pressure may be expressed as the height of a liquid column:

  • m H₂O
  • ft H₂O
  • in. H₂O
  • mm Hg
  • in. Hg

The height of the column produces a pressure through its weight and density.

12. Useful approximate conversions

Use exact standards for certification and design. The following are practical approximations:

PressureApproximate equivalent
1 bar100 kPa
1 bar14.5 psi
1 psi6.895 kPa
1 kgf/cm²98.07 kPa
1 MPa10 bar
1 bar absolute100 kPa absolute
1 atmosphere1.01325 bar absolute
1 atmosphere14.696 psia
1 atmosphere29.92 in. Hg
1 in. H₂Oapproximately 249 Pa

The refrigeration reference lists conversions including psi to kPa, kgf/cm² to kPa, bar to kPa, and in. H₂O to pascals.

13. Unit-conversion examples

Example 1 — bar to kPa

4.5 bar = 4.5 × 100 = 450 kPa

Example 2 — bar to psi

Using 1 bar ≈ 14.5 psi:

7 bar ≈ 7 × 14.5 = 101.5 psi

Example 3 — psi to kPa

100 psi × 6.895 ≈ 689.5 kPa

Example 4 — MPa to bar

2.5 MPa = 25 bar

Example 5 — kgf/cm² to kPa

6 kgf/cm² × 98.07 ≈ 588.4 kPa

Always preserve the reference:

  • 7 barg ≠ 7 bara
  • 100 psig ≠ 100 psia
  • 1 MPag ≠ 1 MPaa

14. Pressure difference and differential pressure

Differential pressure is the difference between two pressures.

Δ P = P₁ - P₂

Applications:

  • Pressure drop across an air filter
  • Pressure drop across an intercooler
  • Difference across a valve
  • Difference across a piston
  • Difference between cylinder and discharge line
  • Suction-to-discharge pressure rise

A differential-pressure instrument may read zero even when both sides are at high absolute pressure, provided both sides are equal.

Example

If:

  • Filter inlet = 8.2 barg
  • Filter outlet = 8.0 barg

Then:

Δ P = 8.2 - 8.0 = 0.2 bar

The filter pressure drop is 0.2 bar.

15. Pressure force example

Problem

A valve cover has an exposed area of 0.02 m² and internal gauge pressure of 10 bar. Estimate the pressure force using 1 bar = 100,000 Pa.

Solution

P = 10 × 100,000 = 1,000,000 Pa
F = P × A
F = 1,000,000 × 0.02
F = 20,000 N

This is approximately 20 kN of force, before considering external pressure, bolts, geometry, and safety factors.

This illustrates why a valve cover must never be opened while pressure remains trapped.

16. Atmospheric pressure and the barometer

A barometer measures atmospheric pressure using a column of liquid, commonly mercury.

At standard sea-level conditions, atmospheric pressure supports approximately:

  • 29.92 inches of mercury
  • 760 mm of mercury
  • 14.696 psia

The top of a mercury barometer column is referenced to near-zero absolute pressure. The supported column height represents atmospheric pressure.

The compressor reference describes the barometer as a pressure measurement based on the weight of a mercury column balanced by atmospheric air.

17. Pressure diagram interpretation

Pressure relationship diagram
Pressure relationship diagram

Read the diagram from left to right:

  1. Perfect vacuum is the absolute-zero datum.
  2. Pressures above vacuum are absolute pressures.
  3. Atmospheric pressure is a particular absolute pressure that changes with location.
  4. Gauge pressure begins at atmospheric pressure.
  5. Vacuum is the region below atmospheric pressure.

Important distinction

Gauge pressure can be positive or negative relative to atmosphere.

Absolute pressure cannot be negative in ordinary engineering use.

18. Why pressure notation matters

The following statements are incomplete:

  • “The compressor delivers 100 psi.”
  • “The suction is 2 bar.”
  • “The vacuum is 20 inches.”
  • “Interstage pressure is 5.”

Correct forms are:

  • 100 psig
  • 2 bara
  • 20 in. Hg vacuum at 29.5 in. Hg barometric pressure
  • 5 barg at the intercooler outlet

The compressor reference specifically recommends writing psig or psia after the pressure and identifying the barometric pressure when psig is used.

19. Suction or inlet pressure

Suction pressure is the pressure at the compressor inlet or suction flange.

It may be:

  • Above atmospheric pressure
  • Approximately atmospheric pressure
  • Below atmospheric pressure in some process or vacuum applications

Suction pressure affects:

  • Air density
  • Mass flow
  • Pressure ratio
  • Compression temperature
  • Power
  • Volumetric efficiency
  • Cylinder loading

The same compressor displacement admits a different mass of air when suction pressure changes.

Lower suction pressure

Usually means:

  • Lower inlet density
  • Lower mass flow
  • Higher pressure ratio for the same discharge pressure
  • Possible filter or suction-piping restriction

Higher suction pressure

May mean:

  • Higher inlet density
  • Increased mass flow
  • Lower pressure ratio for the same discharge pressure
  • Pressurised inlet system

20. Discharge pressure

Discharge pressure is the total pressure measured at the compressor discharge flange or specified discharge point.

It must be identified as:

  • Discharge psig
  • Discharge psia
  • Discharge barg
  • Discharge bara

Discharge pressure affects:

  • Pressure ratio
  • Power requirement
  • Discharge temperature
  • Valve loading
  • Receiver pressure
  • Capacity
  • Frame and rod loads

The compressor reference defines discharge pressure at the discharge flange and states that it may be expressed as gauge or absolute pressure.

21. Compression ratio

The overall compression ratio is:

r_p = P_discharge,absolute/P_suction,absolute

Both pressures must use the same absolute unit.

Example 1 — sea-level plant air

  • Suction = 14.7 psia
  • Discharge = 114.7 psia
r_p = 114.7/14.7 ≈ 7.8

The compressor reference gives this approximate 7.8:1 example for 100 psig discharge at sea level.

Example 2 — bar units

  • Suction = 1.0 bara
  • Discharge = 9.0 bara
r_p = 9.0/1.0 = 9.0

Incorrect method

Do not calculate:

100 psig/0 psig

A gauge reading of zero at atmospheric suction cannot be used as the denominator.

22. Why pressure ratio matters

Pressure ratio affects:

  • Work of compression
  • Discharge temperature
  • Volumetric efficiency
  • Valve loading
  • Lubricant condition
  • Need for multiple stages
  • Interstage pressure
  • Cooling requirements

As pressure ratio increases, a single stage may become impractical because discharge temperature and power rise.

This is one reason high-pressure compressors use multiple stages.

23. Interstage pressure

In a multistage compressor, interstage pressure is the pressure between stages, commonly measured at the intercooler or second-stage suction.

WHERE INTERSTAGE PRESSURE IS MEASURED First-stage discharge Intercooler inlet Interstage pressure measurement the reading that shows how the stages share the load Intercooler outlet Second-stage suction Interstage pressure is read between the first-stage discharge and the second-stage suction.

Interstage pressure shows whether the stages are sharing the compression work properly.

The compressor reference states that normal interstage pressure should be observed regularly because changes can identify valve or stage problems.

24. Stage pressure ratio

For a two-stage compressor:

r_overall = r₁ × r₂

where:

  • r₁ = first-stage absolute pressure ratio
  • r₂ = second-stage absolute pressure ratio

For approximately equal stage ratios:

r₁ ≈ r₂ ≈ √(r_overall)

Example

If overall pressure ratio is 16:

r_stage ≈ √(16) = 4

The approximate intermediate absolute pressure is:

P_intermediate ≈ P_suction × 4

Actual values depend on cooling, valve condition, leakage, gas properties, and design.

25. Interstage pressure fault interpretation

Low interstage pressure

A low interstage pressure may point to a problem in the preceding cylinder:

  • First-stage suction-valve problem
  • First-stage discharge-valve problem
  • Piston-ring leakage
  • Restricted first-stage inlet
  • Low first-stage delivery

If pressure drops nearly to zero under load, a serious discharge-valve fault may exist.

High interstage pressure

A high interstage pressure may point to a problem in the succeeding cylinder:

  • Second-stage suction-valve problem
  • Restricted second-stage inlet
  • Broken suction valve
  • Reduced second-stage capacity
  • Interstage restriction

Improper interstage pressure can affect rod loads, vibration, and capacity.

26. Pressure and altitude

At higher altitude:

  • Atmospheric pressure decreases.
  • Absolute suction pressure may decrease.
  • A gauge reading may not change in the same way as absolute pressure.
  • The pressure ratio for a given gauge discharge can increase.
  • Mass intake per swept volume decreases.
  • Compressor capacity and power behaviour change.

Example

At sea level:

  • Suction ≈ 14.7 psia
  • Discharge = 100 psig = 114.7 psia
  • Ratio ≈ 7.8

At altitude with atmospheric pressure ≈ 12.2 psia:

  • Discharge = 100 psig ≈ 112.2 psia
  • Suction ≈ 12.2 psia
  • Ratio ≈ 9.2

The same gauge discharge can correspond to a different absolute pressure ratio.

The compressor reference discusses altitude effects on atmospheric pressure, cylinder sizing, capacity, and derating.

27. Free air and standard air

Free air generally means air at normal atmospheric conditions, but it is not identical everywhere.

Atmospheric pressure, temperature, and altitude vary.

Therefore, “free air” must be linked to reference conditions.

The compressor reference warns that the terms free air and standard air are not necessarily interpreted identically by every user because local pressure and temperature conditions vary.

When reading a compressor rating, identify:

  • Reference suction pressure
  • Reference suction temperature
  • Relative humidity, if specified
  • Reference discharge pressure
  • Measurement location
  • Whether capacity is mass flow or volumetric flow

28. Pressure measurement instruments

28.1 Bourdon pressure gauge

A curved elastic tube deforms under pressure. Mechanical linkage moves a pointer over a calibrated dial.

Advantages:

  • Simple
  • Robust
  • No electrical supply required
  • Easy local indication

Limitations:

  • Mechanical wear
  • Vibration sensitivity
  • Calibration drift
  • Pulsation damage
  • Incorrect scale or range

28.2 Pressure transmitter

A sensor converts pressure into an electrical signal.

Used for:

  • Remote monitoring
  • Automatic control
  • Alarm systems
  • Data logging
  • Compressor sequencing

28.3 Differential-pressure instrument

Measures pressure difference between two connection points.

Used for:

  • Filter blockage
  • Cooler pressure drop
  • Separator condition
  • Flow measurement

28.4 Barometer

Measures atmospheric pressure.

It is needed when converting gauge and vacuum readings to absolute pressure accurately.

29. Gauge selection

A pressure gauge should be selected for:

  • Correct pressure range
  • Correct reference: gauge or absolute
  • Compatible gas
  • Temperature range
  • Pulsation level
  • Vibration
  • Accuracy
  • Connection type
  • Material compatibility
  • Calibration requirement

A gauge operating constantly near the top of its scale may be inaccurate or damaged.

A gauge with a very large range may be difficult to read accurately at normal pressure.

30. Gauge errors and bad readings

Possible causes of an incorrect pressure reading:

  • Gauge out of calibration
  • Blocked sensing line
  • Condensate in sensing line
  • Pulsation
  • Wrong pressure tap
  • Gauge filled with wrong liquid
  • Damaged Bourdon tube
  • Temperature effect
  • Pressure impulse valve closed
  • Transmitter zero drift
  • Incorrect unit scale

Before changing compressor settings, compare the indication with a known accurate instrument.

31. Pulsating pressure

Reciprocating compressors produce pulsating flow and pressure.

Pressure pulsation can cause:

  • Needle vibration
  • Gauge fatigue
  • Pipe vibration
  • Flange leakage
  • Incorrect readings
  • Valve stress
  • Resonance

Solutions may include:

  • Snubbers
  • Gauge dampers
  • Pulsation bottles
  • Correct pipe supports
  • Flexible connectors
  • Proper gauge location

A rapidly fluctuating gauge needle should not automatically be interpreted as unstable compressor pressure.

32. Pressure drop in an air system

Pressure decreases as air flows through resistance.

Sources of pressure drop:

  • Dirty intake filter
  • Small pipe
  • Long pipe
  • Elbows and fittings
  • Cooler tubes
  • Moisture separator
  • Check valve
  • Partly closed isolating valve
  • Dirty final filter

Pressure drop causes:

  • Lower pressure at the user
  • Increased compressor discharge pressure if compensated
  • Higher energy use
  • Lower capacity at the point of use

Filter example

If:

  • Filter inlet = 9.0 barg
  • Filter outlet = 8.7 barg

Then filter drop is:

Δ P = 9.0 - 8.7 = 0.3 bar

A rising pressure drop at constant flow indicates increasing restriction.

33. Pressure measurement locations

A compressor system may contain several pressure points:

  1. Atmospheric pressure
  2. Intake or suction pressure
  3. First-stage cylinder pressure
  4. First-stage discharge pressure
  5. Intercooler inlet pressure
  6. Intercooler outlet pressure
  7. Second-stage suction pressure
  8. Final discharge pressure
  9. Aftercooler outlet pressure
  10. Receiver pressure
  11. Distribution-header pressure
  12. User pressure

These pressures are not interchangeable.

The location must be written next to every recorded value.

34. Pressure at the compressor versus pressure at the receiver

The compressor discharge gauge may show a higher pressure than the receiver gauge because of:

  • Discharge-pipe friction
  • Cooler pressure drop
  • Check-valve pressure drop
  • Flow rate
  • Pulsation
  • Gauge location

During charging:

PRESSURE FALLS ALONG THE PATH TO THE RECEIVER MEASUREMENT POINT PRESSURE Compressor flange pressure > Cooler outlet pressure > Receiver inlet pressure The difference is pressure drop through the cooler, pipework, valves and separator.

When flow stops, static pressures may equalise if valves are open and no leakage exists.

35. Pressure and compressor loading

The compressor experiences different loads depending on pressure conditions.

Higher discharge pressure generally means:

  • Greater force on piston and rod
  • Higher compression work
  • Higher discharge temperature
  • Higher valve loading
  • Greater frame loading
  • Possible reduced capacity

A reciprocating compressor is commonly described as a constant-volume, variable-pressure machine within its design limits.

This means the geometric displacement is relatively fixed at a given speed, while the pressure and power vary with system conditions.

36. Pressure and force on the piston

For a piston with effective area A:

F = P × A

For a reciprocating compressor, the net gas force depends on the pressure difference on the two sides of the piston.

In a double-acting compressor:

  • Head-end pressure acts on one side.
  • Crank-end pressure acts on the other side.
  • The piston rod reduces effective area on the crank end.
  • Pressure changes alter rod loads.

This is why pressure conditions affect crankshaft, connecting rod, crosshead, and frame loads.

37. Pressure and temperature connection

As pressure ratio increases, discharge temperature tends to rise.

Factors affecting discharge temperature:

  • Suction temperature
  • Discharge pressure
  • Suction pressure
  • Compression ratio
  • Gas properties
  • Cooling effectiveness
  • Valve leakage
  • Cylinder condition

A high pressure reading and high discharge temperature should be investigated together.

High temperature can also cause pressure abnormalities by:

  • Reducing gas density
  • Damaging valves
  • Breaking down lubricant
  • Increasing leakage
  • Fouling passages

38. Pressure and gas laws

For an ideal gas at constant temperature:

pV = constant

This is Boyle’s law.

If volume is reduced to half while temperature remains constant:

p₁V₁ = p₂V₂

If:

V₂ = V₁/2

then:

p₂ = 2p₁

The refrigeration reference gives this example using atmospheric pressure and absolute pressure.

Important limitation

Actual compressor compression is not perfectly isothermal. Temperature changes, valve losses, clearance, and cooling must be considered.

39. Gauge-pressure calculation trap

Wrong calculation

A compressor takes air at “0 bar” and delivers at 8 bar. The operator calculates:

r_p = 8/0

This is invalid because 0 bar gauge means approximately atmospheric pressure, not zero absolute pressure.

Correct calculation

Assuming atmospheric pressure ≈ 1 bar:

  • Suction ≈ 1 bara
  • Discharge ≈ 9 bara
r_p = 9/1 = 9

40. Why the word “absolute” must not be omitted

Compare:

  • 2 bar
  • 2 bara
  • 2 barg

These have different meanings.

At approximately 1 bar atmosphere:

  • 2 bara ≈ 1 barg
  • 2 barg ≈ 3 bara

The difference is operationally important.

A pressure-ratio error can lead to:

  • Wrong power estimate
  • Wrong temperature estimate
  • Wrong stage sizing
  • Wrong valve loading
  • Wrong capacity estimate
  • Wrong alarm settings

41. Pressure notation checklist

When recording a pressure, always include:

  • Value
  • Unit
  • Gauge or absolute reference
  • Measurement location
  • Temperature if relevant
  • Date/time if trending
  • Machine operating condition

Example of a good log entry:

Second-stage suction pressure: 4.2 bara at 80% load, suction temperature 35°C, 2026-07-21 10:00.

Poor log entry:

Interstage: 4.2.

42. Pressure in compressor performance logs

A useful compressor log records:

MeasurementReference
Intake pressurebara or barg, location stated
First-stage dischargebara or barg
Interstage pressurebara or barg
Final dischargebara or barg
Receiver pressurebarg and local atmosphere if needed
Cooling-water pressurebarg
Oil pressurebarg relative to crankcase or atmosphere
Filter differentialbar differential
Atmospheric pressurebara or barometric equivalent

Use the same units and reference every day so trends are meaningful.

43. Pressure fault diagnosis

Low discharge pressure

Possible causes:

  • Low speed
  • Suction restriction
  • Valve leakage
  • Piston-ring leakage
  • Capacity-control unloading
  • Air leaks
  • Excessive system demand
  • Incorrect pressure switch

High discharge pressure

Possible causes:

  • Closed downstream valve
  • Blocked pipe
  • Receiver pressure high
  • Faulty pressure control
  • Excessive system resistance
  • Wrong pressure switch setting

Abnormal interstage pressure

Possible causes:

  • Stage valve fault
  • Intercooler restriction
  • Condensate accumulation
  • Piston-ring leakage
  • Incorrect load sharing

44. Pressure safety rules

  1. Never open a pressure-containing cover without confirming zero pressure.
  2. Never trust one gauge during maintenance.
  3. Isolate and vent both sides of a component.
  4. Remember that trapped air may remain after the main valve is closed.
  5. Treat receiver pressure as stored energy.
  6. Use the correct pressure rating for hoses and fittings.
  7. Do not replace a safety valve with a blank flange.
  8. Do not block a relief path.
  9. Identify gauge or absolute reference before adjusting controls.
  10. Record atmospheric pressure when vacuum accuracy matters.

45. Worked example: pressure ratio at altitude

Problem

A compressor discharges at 100 psig. Compare the pressure ratio at:

  • Sea level atmospheric pressure = 14.7 psia
  • High-altitude atmospheric pressure = 12.2 psia

Assume suction is open to the local atmosphere.

Sea level

P_s = 14.7 psia
P_d = 100 + 14.7 = 114.7 psia
r_p = 114.7/14.7 ≈ 7.80

High altitude

P_s = 12.2 psia
P_d = 100 + 12.2 = 112.2 psia
r_p = 112.2/12.2 ≈ 9.20

Meaning

The same gauge discharge pressure corresponds to a higher pressure ratio at altitude because the suction absolute pressure is lower.

46. Worked example: interstage pressure

Problem

A two-stage compressor has:

  • Suction pressure = 1 bara
  • Final discharge pressure = 16 bara

Estimate an equal stage-ratio intermediate pressure.

Solution

Overall ratio:

r_overall = 16/1 = 16

Approximate stage ratio:

r_stage = √(16) = 4

Intermediate pressure:

P_intermediate = 1 × 4 = 4 bara

Actual interstage pressure may differ because of:

  • Intercooler pressure drop
  • Unequal stage efficiency
  • Valve condition
  • Gas temperature
  • Piston size
  • Leakage

47. Worked example: differential pressure

Problem

A moisture separator has 9.2 barg at its inlet and 8.9 barg at its outlet.

Solution

Δ P = 9.2 - 8.9 = 0.3 bar

If the pressure drop increases over time at the same flow rate, the separator may be blocked or overloaded.

48. Pressure diagrams to master

Study the following diagrams until you can explain each one without notes:

  1. Relationship between vacuum, atmospheric, gauge, and absolute pressure — Compressors, p. 24.
  2. Volume reduction during piston compression — Compressors, p. 42.
  3. Interstage pressure and multistage compression work — Compressors, pp. 36–37.
  4. Gas-law pressure and volume relationship — Refrigeration & Air Conditioning, p. 11.

The pressure diagram is the most important for this chapter.

49. Common mistakes

Mistake 1: Treating 0 barg as 0 bara

Zero gauge pressure is approximately atmospheric absolute pressure.

Mistake 2: Adding atmospheric pressure twice

Convert once, then keep all calculations in absolute pressure.

Mistake 3: Mixing bar and psi without conversion

Use one consistent unit system in each equation.

Mistake 4: Mixing gauge and absolute stage pressures

All pressures in a pressure ratio must share the same absolute reference.

Mistake 5: Ignoring altitude

Atmospheric pressure changes with elevation.

Mistake 6: Treating vacuum as negative absolute pressure

A vacuum gauge commonly shows pressure below atmosphere; absolute pressure remains positive.

Mistake 7: Comparing gauges at different locations without considering pressure drop

Compressor flange, receiver, and user pressures can differ during flow.

Mistake 8: Assuming the gauge is correct because the needle moves

The instrument may be blocked, out of calibration, or on the wrong scale.

50. Revision questions with answers

Question 1

What is pressure?

Answer: Force per unit area.

Question 2

What is the reference for gauge pressure?

Answer: Local atmospheric pressure.

Question 3

What is the reference for absolute pressure?

Answer: Perfect vacuum.

Question 4

What is the relationship between absolute and gauge pressure?

Answer: Absolute pressure equals gauge pressure plus atmospheric pressure.

Question 5

What does 0 barg mean?

Answer: The system is approximately at local atmospheric pressure, not at zero absolute pressure.

Question 6

What does psia mean?

Answer: Pounds per square inch absolute.

Question 7

What does psig mean?

Answer: Pounds per square inch gauge.

Question 8

Why is absolute pressure used in a pressure ratio?

Answer: Compression relationships use pressure measured from a zero-pressure datum.

Question 9

What is vacuum?

Answer: Pressure below atmospheric pressure.

Question 10

What is differential pressure?

Answer: The difference between two pressure values.

Question 11

What is interstage pressure?

Answer: Pressure between compression stages, commonly measured around the intercooler.

Question 12

Why does altitude affect compressor calculations?

Answer: Atmospheric and suction absolute pressure decrease with altitude.

Question 13

What is the approximate sea-level atmospheric pressure in psia?

Answer: Approximately 14.7 psia.

Question 14

What is the approximate relationship between 1 bar and kPa?

Answer: 1 bar is approximately 100 kPa.

Question 15

What information should accompany a pressure log entry?

Answer: Value, unit, gauge/absolute reference, location, and operating condition.

51. Self-test scenarios

Scenario A — “The compressor suction is zero bar.”

Explain the statement.

Correct interpretation: It probably means zero gauge pressure, which is approximately atmospheric absolute pressure. Ask whether the instrument is barg or bara.

Scenario B — “The compressor ratio is 8 bar divided by 1 bar.”

Is the calculation valid?

Answer: Only if both values are absolute pressures. If 8 bar is gauge and 1 bar is absolute, convert the discharge to approximately 9 bara first.

Scenario C — A filter differential rises from 0.1 bar to 0.6 bar.

Likely meaning:

  • Filter loading
  • Increased flow
  • Moisture or dirt accumulation
  • Instrument problem

Confirm flow and instrument calibration before replacing the filter.

Scenario D — Interstage pressure suddenly falls.

Check:

  1. First-stage suction and discharge valves.
  2. First-stage piston-ring leakage.
  3. Intercooler pressure measurement.
  4. Condensate accumulation.
  5. Pressure-gauge or transmitter condition.

Scenario E — The same 100 psig discharge is used at sea level and altitude.

The absolute pressure ratio is higher at altitude because suction absolute pressure is lower.

52. Chapter-two study checklist

  • ☐ Define pressure as force per area.
  • ☐ Explain the two pressure datums.
  • ☐ Define atmospheric pressure.
  • ☐ Define gauge pressure.
  • ☐ Define absolute pressure.
  • ☐ Define vacuum pressure.
  • ☐ Define differential pressure.
  • ☐ Convert psig to psia.
  • ☐ Convert barg to bara.
  • ☐ Convert bar to kPa.
  • ☐ Explain liquid-column units.
  • ☐ State approximate sea-level atmospheric pressure.
  • ☐ Calculate compressor pressure ratio.
  • ☐ Explain suction pressure.
  • ☐ Explain discharge pressure.
  • ☐ Explain interstage pressure.
  • ☐ Explain altitude effect.
  • ☐ Explain free-air reference conditions.
  • ☐ Identify pressure-gauge errors.
  • ☐ Explain pressure safety and stored energy.
  • ☐ Solve the altitude example.
  • ☐ Solve the interstage example.
  • ☐ Interpret the pressure diagram.