Superheat & Subcooling Calculator
Superheat and subcooling from each line's pressure (gauge or absolute) and temperature, for R-410A (dew and bubble lines), R-134a and ammonia, using their published equations of state
Superheat and Subcooling from Line Pressure and Temperature
Choose the refrigerant, then enter each line's pressure and temperature. Saturation temperatures come from each refrigerant's equation of state: Tillner-Roth & Baehr (1994) for R-134a, Lemmon's (2003) pseudo-pure equation for R-410A and Gao et al. (2023) for ammonia. R-410A's dew and bubble temperatures differ, so superheat is measured from the dew temperature and subcooling from the bubble temperature.
Changing a unit converts the values shown. Switching between gauge and absolute keeps the numbers and changes how they are read: the equation of state needs absolute pressure, so a gauge reading has the barometric pressure added.
Must be greater than 0
Unit: kPa (absolute)
The standard atmosphere is 101.325 kPa (14.696 psi, 1.01325 bar); at altitude, use the local barometric pressure.
Suction line: superheat
Unit: kPa (gauge)
Unit: °C
- Absolute pressure
- 820 kPa (gauge) + 101.325 kPa = 921.325 kPa (absolute)
- Dew temperature
- 4.58 °C
- Bubble temperature
- 4.48 °C
- Superheat (line − dew)
- 7.42 K (13.35 °F)
The suction line is warmer than the dew temperature, so the vapor is superheated.
Superheat 7.42 K (13.35 °F).
Liquid line: subcooling
Unit: kPa (gauge)
Unit: °C
- Absolute pressure
- 2400 kPa (gauge) + 101.325 kPa = 2501.325 kPa (absolute)
- Dew temperature
- 41.39 °C
- Bubble temperature
- 41.27 °C
- Subcooling (bubble − line)
- 5.27 K (9.49 °F)
The liquid line is colder than the bubble temperature, so the liquid is subcooled.
Subcooling 5.27 K (9.49 °F).
How to Use This Calculator
Enter your input values
Fill in all required input fields for the Superheat & Subcooling Calculator. Follow the units and input format printed next to each field. Where a unit selector is available, choose the units that match your data.
Review your inputs
Double-check that all values are correct and match the units or format shown for each field. Incorrect units are the most common source of calculation errors and can produce results that are off by factors of 2, 10, or more.
Read the results
The Superheat & Subcooling Calculator computes the output in your browser and displays the results, with units clearly labeled, as soon as they are ready — no data sent to a server.
Explore parameter sensitivity
Try adjusting individual input values to see how the output changes. This is a quick and effective way to develop intuition about how different parameters influence the result and to identify which inputs have the largest effect.
Formula Reference
Superheat and Subcooling
SH = T_line − T_dew(P_abs) | SC = T_bubble(P_abs) − T_line
Variables: SH = superheat at the suction line; SC = subcooling at the liquid line; T_line = the measured line temperature; T_dew, T_bubble = the dew and bubble temperatures at the line's absolute pressure P_abs, from the refrigerant's equation of state. For R-134a and ammonia (pure fluids) T_dew = T_bubble, the saturation temperature; for R-410A T_dew is higher. A negative SH or SC is kept and reported as a reading on the wrong side of saturation, never as its absolute value. A temperature difference of 1 K equals 1 °C and 1.8 °F (no 32 °F offset).
Gauge to Absolute Pressure
P_abs = P_gauge + P_baro
Variables: P_gauge = the gauge reading (kPa, MPa, bar or psig); P_baro = the barometric pressure in the same unit (the standard atmosphere is 101.325 kPa = 14.696 psi = 1.01325 bar; it is lower at altitude); P_abs = absolute pressure, which must be greater than zero. 1 psi = 0.45359237 kg × 9.80665 m/s² / (0.0254 m)² = 6.894757 kPa. An absolute reading is used as entered.
Saturation Temperature at a Pressure
R-134a, ammonia: p_σ(T) = P_abs, where p(T, ρ′) = p(T, ρ″) and g(T, ρ′) = g(T, ρ″) | R-410A: p_bubble(T_bubble) = p_dew(T_dew) = P_abs
Variables: p_σ = saturation (vapor) pressure; ρ′, ρ″ = saturated-liquid and saturated-vapor densities; g = specific Gibbs energy. For R-134a (Tillner-Roth & Baehr 1994) and ammonia (Gao et al. 2023) the tool solves liquid–vapor equilibrium with Akasaka's method at trial temperatures and steps the temperature along the Clausius–Clapeyron slope, with bisection as a fallback, until the equilibrium pressure equals P_abs. For R-410A it inverts the bubble- and dew-pressure functions of temperature in Lemmon's (2003) pseudo-pure model, a property-model convention for the blend rather than a mixture-equilibrium calculation, and evaluates the equation of state at both points. No saturation temperature is given below the lowest pressure each model covers, at or above the critical pressure (R-134a 4059.28 kPa, ammonia 11363.39 kPa, R-410A's nominal 4901.20 kPa), within a few pascals below a pure fluid's critical pressure, or in a narrow band just below R-410A's nominal critical point where the model has no bubble point. Sources: Akasaka, J. Therm. Sci. Technol. 3, 442–451 (2008); Lemmon, Int. J. Thermophys. 24, 991–1006 (2003).
When to Use This Calculator
- •Use the Superheat & Subcooling Calculator to check your hand calculations on homework or exam problems — comparing its result with your own working helps identify arithmetic errors before they propagate.
- •Use it during the early design phase to rapidly iterate on parameters and narrow down feasible configurations before committing time to detailed finite element simulations or full design packages.
- •Use it when reviewing a colleague's calculation or checking a vendor's data sheet for plausibility — a quick sanity check can prevent costly downstream errors.
- •Use it to generate reference data for a technical report or presentation without manual computation, ensuring consistent, reproducible numbers throughout the document.
- •Use it in the field when a quick estimate is needed and a full engineering software package is not available.
About This Calculator
The Superheat & Subcooling Calculator is a precision engineering calculation tool designed for students, engineers, and technical professionals. Superheat and subcooling from each line's pressure (gauge or absolute) and temperature, for R-410A (dew and bubble lines), R-134a and ammonia, using their published equations of state All calculations are performed using established engineering formulas from the relevant scientific literature and standards. Follow the units printed beside each field. Where a unit selector is provided, the selected unit is converted internally. Results are computed in your browser without sending data to a server, which keeps your inputs private. This calculator is intended as a supplementary tool for learning and design exploration; always verify results against authoritative references for safety-critical applications.
The Theory Behind It
Superheat and subcooling say how far the refrigerant in a line is from saturation at that line's own pressure. Superheat is measured on the suction line: SH = T_line − T_dew(P), the amount by which the vapor is warmer than the temperature at which it would start to condense. Subcooling is measured on the liquid line: SC = T_bubble(P) − T_line, the amount by which the liquid is colder than the temperature at which it would start to boil. Both need the saturation temperature at the measured pressure, which a pressure–temperature chart or an equation of state supplies, and that pressure must be absolute. A gauge reads the pressure above the surrounding air, so P_abs = P_gauge + P_baro, with the standard atmosphere at 101.325 kPa (14.696 psi, 1.01325 bar) and lower values at altitude. Entering a gauge reading as absolute lowers the saturation temperature and inflates the superheat. For a pure refrigerant such as R-134a or ammonia, the dew and bubble temperatures at one pressure are the same temperature. R-410A is a blend of R-32 and R-125 whose dew temperature lies slightly above its bubble temperature at the same pressure; in Lemmon's pseudo-pure model the difference, called the glide, is 0.095 K at 500 kPa and 0.116 K at 3000 kPa absolute. Superheat is therefore taken from the dew temperature and subcooling from the bubble temperature, and using the other line shifts the answer by the glide. The calculator takes both temperatures from each refrigerant's equation of state: Tillner-Roth and Baehr (1994) for R-134a, Lemmon's (2003) pseudo-pure equation for R-410A, whose bubble and dew lines are a property-model convention for the blend rather than a mixture-equilibrium calculation, and Gao et al. (2023) for ammonia. It keeps the sign of the difference. A negative superheat means the suction line is colder than its dew temperature, and a negative subcooling means the liquid line is warmer than its bubble temperature; neither is a small superheat or subcooling. Each is a reading on the wrong side of saturation, which points to liquid or vapor where it should not be, or to a wrong reading, refrigerant or pressure basis. The tool gives no saturation temperature below the lowest pressure each model covers, at or above the critical pressure (for R-410A, the nominal critical pressure of its bubble and dew lines, 4901.20 kPa), within a few pascals below a pure fluid's critical pressure, or in a narrow band just below R-410A's nominal critical point where the model has no bubble point.
Real-World Applications
- •Charging and commissioning split air conditioners and heat pumps: equipment makers publish target superheat or subcooling values for their units, and the value measured from a suction or liquid-line reading is what gets compared with them. For R-410A the tool shows the dew and bubble temperatures side by side and uses the right one for each line.
- •Automotive and small R-134a systems: a low-side reading in psig and a line temperature in °F are entered as read; the barometric pressure is added before the saturation temperature is found, and the conversion is shown with the result.
- •Industrial ammonia refrigeration: suction superheat ahead of a compressor shows whether the vapor there is warmer than saturation, and liquid-line subcooling ahead of an expansion valve shows whether the liquid is colder than its bubble temperature. Readings in bar gauge and °C are handled the same way.
- •Checking a suspicious reading: a negative result is reported as a reading on the wrong side of saturation instead of being hidden behind an absolute value, so a wrong gauge or absolute setting, the wrong refrigerant or a misplaced probe shows up.
- •Teaching vapor-compression cycles: the tool links a refrigerant's pressure–temperature relation to the superheat at the evaporator outlet and the subcooling at the condenser outlet, and shows why a blend's dew and bubble temperatures differ.
Frequently Asked Questions
What is the difference between superheat and subcooling?
Superheat is how much warmer a vapor is than its dew temperature at the same pressure, measured on the suction line: SH = T_line − T_dew. Subcooling is how much colder a liquid is than its bubble temperature at the same pressure, measured on the liquid line: SC = T_bubble − T_line. Both are temperature differences, so 1 K equals 1 °C and 1.8 °F, with no 32 °F offset: a 5 K superheat is 9 °F.
Why does the calculator need absolute pressure, and how do I convert a gauge reading?
Saturation temperature depends on absolute pressure. A gauge reads the pressure above the surrounding air, so add the barometric pressure: P_abs = P_gauge + P_baro. At the standard atmosphere that is 101.325 kPa, 14.696 psi or 1.01325 bar; at altitude it is lower, so enter the local value. In worked example 2, 30 psig entered as 30 psia gives an apparent superheat of 29.60 °F instead of 10.44 °F.
Why does R-410A show two saturation temperatures?
R-410A is a blend of R-32 and R-125. At one pressure its dew temperature, where the vapor starts to condense, is slightly higher than its bubble temperature, where the liquid starts to boil. Superheat is measured from the dew temperature and subcooling from the bubble temperature. In Lemmon's pseudo-pure model the difference is about 0.1 K at typical operating pressures, so using the wrong line shifts the answer by that much: in worked example 1, superheat from the bubble temperature would read 7.52 K instead of 7.42 K.
What does a negative superheat or subcooling mean?
It means the reading is on the wrong side of saturation. A suction line colder than its dew temperature is not superheated; it may still carry liquid. A liquid line warmer than its bubble temperature is not subcooled; it may carry vapor (flash gas). Either can also come from a wrong reading: the probe's position or contact, the pressure tap, the refrigerant chosen or the gauge or absolute setting. The calculator keeps the minus sign so the problem stays visible instead of reporting the absolute value.
Why is there no result near the critical point?
Superheat and subcooling need a saturation temperature, and there is none at or above the critical pressure: 4059.28 kPa for R-134a, 11363.39 kPa for ammonia, and for R-410A the nominal critical pressure of its bubble and dew lines, 4901.20 kPa. Within a few pascals below a pure fluid's critical pressure the model cannot separate liquid and vapor, and just below R-410A's nominal critical point the pseudo-pure model has no bubble point; in those cases the calculator says so and gives no number. There is no saturation temperature below the lowest pressure each model covers either.
How closely do the saturation temperatures match other software?
The tests compare the calculator's dew and bubble temperatures with CoolProp 8.0.0, an open-source property library, at 25 pressures across the three refrigerants, including every pressure in the worked examples, and require them to agree within 10⁻⁷ K. Two CoolProp methods are also required to agree with each other within 10⁻⁹ K at the same pressures. This compares two implementations of the same equations of state; it does not cover the uncertainty of the gauge and thermometer readings you enter.
Worked Examples
Example 1: R-410A split system: suction superheat and liquid subcooling (kPa gauge, °C)
The gauges on an R-410A system read 820 kPa (gauge) at the suction line, where the line temperature is 12.0 °C, and 2400 kPa (gauge) at the liquid line, where the line temperature is 36.0 °C. The barometric pressure is the standard 101.325 kPa.
Superheat 7.42 K (13.35 °F) at the suction line and subcooling 5.27 K (9.49 °F) at the liquid line. This is the calculator's default reading.
Example 2: R-134a low side in psig and °F, and the cost of reading gauge pressure as absolute
An R-134a system's low-side gauge reads 30 psig and the suction line measures 45.0 °F. The barometric pressure is taken as the standard 14.696 psi.
Superheat 10.44 °F (5.80 K). A gauge reading must have the barometric pressure added before the saturation temperature is found.
Example 3: Ammonia in bar gauge and °C: a normal suction reading and a wrong-side liquid reading
In an ammonia plant the suction gauge reads 1.5 bar (gauge) with the suction line at −8.0 °C, and the liquid line gauge reads 10.5 bar (gauge) with the liquid line at 31.0 °C. The barometric pressure is 1.01325 bar.
Superheat 5.52 K (9.94 °F) at the suction line; subcooling −1.44 K (−2.59 °F) at the liquid line, a wrong-side reading to investigate.
Common Mistakes & Tips
- !Entering a gauge reading as absolute pressure, or an absolute reading as gauge. Saturation temperature depends on absolute pressure, so a gauge reading needs the barometric pressure added; the calculator shows the conversion it used.
- !Taking R-410A superheat from the bubble temperature or subcooling from the dew temperature. The two lines differ by about 0.1 K, so the error is small but always in the same direction; the calculator uses the dew temperature for superheat and the bubble temperature for subcooling.
- !Converting a temperature difference as if it were a temperature: a 5 K superheat is 9 °F, not 41 °F. A difference scales by 1.8 with no 32 °F offset.
- !Leaving the barometric pressure at the sea-level standard at altitude. Where the local barometric pressure is lower than 101.325 kPa, enter it, or the absolute pressure and the saturation temperature come out too high.
- !Measuring the line temperature far from the pressure tap or with poor probe contact. Superheat and subcooling compare one pressure with one temperature, so both should describe the same point in the line.
- !Reporting a negative result as a small positive one. A negative superheat or subcooling is a reading on the wrong side of saturation that needs an explanation, not an absolute value.
Related Concepts
R-134a properties
The full R-134a state (T, P, v, h, s, u and quality) from two known properties, from the same equation of state.
R-410A properties
R-410A states from two known properties, with the bubble and dew points of Lemmon's pseudo-pure model.
R-410A tables
Saturated R-410A bubble and dew pressures by temperature, and superheated tables.
Ammonia properties
Ammonia (R-717) states from two known properties, from the Gao et al. (2023) equation of state.
R-134a tables
Saturated and superheated R-134a tables from the Tillner-Roth and Baehr equation of state.
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Ammonia refrigerant property lookup for industrial refrigeration: two-property state determination from the Gao et al. (2023) reference equation of state
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References & Further Reading
Industry References
- CoolProp — R-134a fluid propertiesCoolProp
Open-source library whose fluid file supplies the R-134a equation-of-state coefficients used here; useful for cross-checking values.
- CoolProp — R-410A fluid propertiesCoolProp
Open-source library whose fluid file supplies the R-410A equation-of-state coefficients and bubble and dew ancillaries used here; useful for cross-checking values.
- CoolProp — Ammonia fluid propertiesCoolProp
Open-source library whose fluid file supplies the ammonia equation-of-state coefficients used here; useful for cross-checking values.
Textbooks
- Tillner-Roth R, Baehr HD. An International Standard Formulation for the Thermodynamic Properties of 1,1,1,2-Tetrafluoroethane (HFC-134a) for Temperatures from 170 K to 455 K and Pressures up to 70 MPa, 1994. J. Phys. Chem. Ref. Data 23(5), 657–729, doi:10.1063/1.555958.
The reference equation of state the R-134a saturation temperatures are computed from.
- Lemmon EW. Pseudo-Pure Fluid Equations of State for the Refrigerant Blends R-410A, R-404A, R-507A, and R-407C, 2003. Int. J. Thermophys. 24(4), 991–1006, doi:10.1023/A:1025048800563.
The pseudo-pure equation of state for R-410A. Its bubble and dew lines give the bubble and dew temperatures used for subcooling and superheat, a convention for the blend rather than a mixture-equilibrium calculation.
- Gao K, Wu J, Bell IH, Harvey AH, Lemmon EW. A Reference Equation of State with an Associating Term for the Thermodynamic Properties of Ammonia, 2023. J. Phys. Chem. Ref. Data 52(1), 013102, doi:10.1063/5.0128269.
The reference equation of state the ammonia saturation temperatures are computed from.
- Bell IH, Wronski J, Quoilin S, Lemort V. Pure and Pseudo-pure Fluid Thermophysical Property Evaluation and the Open-Source Thermophysical Property Library CoolProp, 2014. Ind. Eng. Chem. Res. 53(6), 2498–2508, doi:10.1021/ie4033999.
Source of the equation-of-state coefficients (MIT licence) and of the reference values the tool is tested against.
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