Energy Recovery Ventilator (ERV) Simulator Back
HVAC Engineering

Energy Recovery Ventilator (ERV) Simulator

An energy recovery ventilator reuses the heat and moisture in the indoor air thrown away by ventilation, transferring it to the incoming outdoor air. Adjust the outdoor conditions, airflow, sensible effectiveness and latent effectiveness to see the supply-air temperature and humidity, the recovered heat and the HVAC load reduction update in real time.

Parameters
Outdoor temperature T_oa
°C
Dry-bulb temperature of the incoming outdoor air
Outdoor relative humidity RH_oa
%
Indoor (return) temperature T_ra
°C
Indoor setpoint maintained by the air conditioning
Indoor relative humidity RH_ra
%
Airflow V
m³/h
Supply and exhaust ventilation airflow
Sensible effectiveness εs
%
Performance at exchanging temperature (sensible heat)
Latent effectiveness εL
%
Performance at exchanging moisture (latent heat)
Results
Supply temp. T_sa (°C)
Supply humidity w_sa (g/kg)
Sensible recovery Q_s (kW)
Latent recovery Q_l (kW)
Total recovery Q (kW)
Load reduction (%)
ERV core — supply & exhaust airflow

Outdoor and return air cross inside the core, exchanging heat and moisture through thin plates. Outdoor air is coloured by temperature (hot = red / cold = blue) and becomes supply air after the core.

Recovered heat vs sensible effectiveness εs
Heat-recovery breakdown (sensible / latent / total)
Theory & Key Formulas

$$T_{sa}=T_{oa}+\varepsilon_s\,(T_{ra}-T_{oa}), \qquad w_{sa}=w_{oa}+\varepsilon_L\,(w_{ra}-w_{oa})$$

Supply-air temperature T_sa and humidity ratio w_sa after the ERV. εs: sensible effectiveness, εL: latent effectiveness. At effectiveness 1 the supply air equals the indoor condition; at 0 it equals the outdoor air.

$$Q=\dot m\,c_p\,\Delta T+\dot m\,h_{fg}\,\Delta w,\qquad \dot m=\rho\,V$$

Recovered heat Q is the sum of a sensible term (temperature difference ΔT) and a latent term (humidity-ratio difference Δw). m-dot is the mass flow rate, ρ the air density (1.2 kg/m³), cp the specific heat (1005 J/kgK), hfg the latent heat of vapourisation (2.5×10⁶ J/kg).

$$w=\frac{0.622\,p_v}{P-p_v},\qquad p_v=\frac{RH}{100}\,p_{sat},\qquad p_{sat}=611.2\,e^{\frac{17.62\,T}{243.12+T}}$$

Humidity ratio w (moisture content of moist air) from the Magnus equation. pv: vapour pressure, psat: saturation pressure, P: atmospheric pressure (101325 Pa). Sensible heat handles temperature, latent heat handles moisture.

What is the Energy Recovery Ventilator Simulator?

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I hear "energy recovery ventilator" a lot in building HVAC. How is it different from an ordinary exhaust fan?
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In short, it is a device that stops wasteful ventilation. An ordinary fan, in summer, throws the air your AC cooled straight outside and lets raw, muggy outdoor air in to replace it — you are discarding all the coolness you paid for. An energy recovery ventilator (ERV) makes the outgoing and incoming air pass each other inside the unit and transfers "heat" and "moisture" across thin plates. So the outdoor air is "pre-conditioned" toward indoor conditions before it ever enters.
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It moves moisture as well as heat? That must be why there is a separate "sensible effectiveness" and "latent effectiveness".
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Exactly. The energy in air comes in two kinds: "sensible heat" tied to temperature, and "latent heat" tied to water vapour. A unit that exchanges only temperature is an HRV; one that also exchanges moisture is an ERV. In a humid summer the hardest job for the AC is actually removing moisture. Try raising the outdoor relative humidity on the left — you will see the latent recovery Q_l jump. The more humid the climate, the bigger the ERV's payoff.
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I see. So the higher the effectiveness, the more energy you save, right? I pushed εs to 95% and the recovered heat shot up.
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In principle, yes. Look at the supply temperature T_sa = T_oa + εs(T_ra − T_oa): the closer εs is to 1, the closer the supply air gets to the indoor temperature itself. The "Recovered heat vs sensible effectiveness" chart below shows recovery rising almost in proportion to effectiveness. But in practice, higher effectiveness needs a larger core with narrower passages, which raises the pressure drop and the fan power. So you weigh "what you gain from heat recovery" against "what you lose at the fan", and a sensible effectiveness around 70-80% is often the practical sweet spot.
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There is a "load reduction" figure too. What does that represent?
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It tells you what percentage of the ventilation load the ERV took off the air conditioner's hands — the load the AC would have had to handle without it. If processing the outdoor air to indoor conditions needs 10 kW and the ERV recovers 7 kW, the reduction is 70%, and the AC only has to deal with the remaining 3 kW. That maps straight onto the cooling and heating bill. In the shoulder seasons, when outdoor and indoor are close, the recovery itself is small, so real units have a "bypass mode" that simply uses the outdoor air directly, switching smartly with the season.
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What about winter? Does it help with heating too?
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It certainly does. Drop the outdoor temperature on the left to around 0°C and set the room to 22°C. Now it works the other way: heat from the warm indoor air is transferred to the cold outdoor air. The supply air comes in warmer than the outside, cutting the heating load. Latent heat matters too — letting dry winter air in raw makes a room parched, but an ERV keeps some of the indoor moisture. Note that in cold regions the moisture in the exhaust can freeze inside the core ("condensation and frost"), which is handled with a defrost cycle or a pre-heater. Think of this tool as the ideal steady-state upper limit with no freezing.

Frequently Asked Questions

A heat recovery ventilator (HRV) exchanges only temperature (sensible heat) between supply and exhaust air. An energy recovery ventilator (ERV) also exchanges humidity (latent heat). In a hot, humid summer the energy needed to handle moisture (the latent load) can be nearly half of the total air-conditioning load, so an ERV that recovers latent heat saves more energy. In a cold, dry winter an ERV helps keep indoor moisture from escaping. This tool takes the sensible effectiveness εs and the latent effectiveness εL separately and computes both recovery streams.
The supply-air temperature after the ERV is T_sa = T_oa + εs(T_ra − T_oa), where T_oa is the outdoor temperature, T_ra is the indoor (return) temperature and εs is the sensible effectiveness. The supply-air humidity ratio is found the same way: w_sa = w_oa + εL(w_ra − w_oa), with εL the latent effectiveness. At 100% effectiveness the supply air matches the indoor air exactly; at 0% the raw outdoor air enters unchanged. The tool first converts relative humidity into a humidity ratio (the moisture content of moist air) using the Magnus equation.
The recovered heat is the load the ERV has taken on by bringing the outdoor air closer to indoor conditions. The sensible recovery Q_s comes from the temperature difference, the latent recovery Q_l from the humidity-ratio difference, and their sum is the total recovery Q. The load reduction expresses Q as a percentage of the full load Q_full that would be needed to process all the outdoor air down to indoor conditions without an ERV. Ideally this reduction is close to the average of the sensible and latent effectiveness.
When the outdoor and indoor states are close (the shoulder seasons, spring and autumn) the temperature and humidity differences to recover are small, so the absolute recovered heat is small. In that case using the outdoor air directly (economiser cooling) is more favourable, which is why real units include a bypass. Benefit also drops with operational issues: fan power that outweighs the recovered heat, condensation or frost clogging the core, or neglected filter cleaning that reduces airflow. This tool shows the ideal steady-state upper bound.

Real-World Applications

Office buildings and commercial facilities: Large buildings must provide the ventilation rate required by code while keeping HVAC energy down. Energy recovery ventilators are used together with the make-up air unit and pay off especially in meeting rooms, shops and restaurants with high occupancy and a large humidity load. The design sets the airflow from the required ventilation rate and estimates the recovered heat at the peak outdoor conditions (the summer and winter design days).

Residential continuous ventilation: Homes are required to ventilate continuously to control indoor air quality, and heat-exchange ventilation systems are standard in low-energy houses and net-zero-energy homes. The more airtight a house is, the larger the share of heat that moves in and out through ventilation, so the relative benefit of an ERV grows. In cold regions freeze protection is key; in warm regions summer latent recovery drives the selection.

Cleanrooms, hospitals and data centres: Facilities with strict temperature and humidity control draw in large volumes of outdoor air while holding the indoor condition, which makes the HVAC load very high. Pre-cooling, pre-heating and pre-dehumidifying the outdoor air with an ERV lowers the capacity and running cost of the main equipment. To avoid cross-contamination with contaminated zones, however, managing the leakage rate so exhaust does not bleed into the supply is critical.

Energy audits and life-cycle cost evaluation: Building energy retrofits and life-cycle cost (LCC) studies estimate the annual heating and cooling energy saved by adding an ERV. A steady-state calculation like this tool gives the recovered heat at representative outdoor conditions; integrating it over hourly weather data (hourly outdoor temperature and humidity) yields the annual saving and the payback period. Detailed evaluation uses dynamic heat-load simulation software.

Common Misconceptions and Pitfalls

The most common mistake is assuming the catalogue effectiveness is reached as-is on site. The catalogue sensible and latent effectiveness are measured at a specified standard airflow and standard temperature/humidity conditions. In reality, raising the airflow lowers the effectiveness (the air passes through the core faster), and an imbalance between supply and exhaust airflow also reduces it. If a clogged filter shifts the airflow away from the design value, the performance shifts too. This tool's calculation assumes the entered effectiveness holds exactly, so on a real unit it is safer to assume a somewhat lower figure.

Next, the belief that latent heat can be ignored. If you only think of dry climates or winter, the latent effect looks small, but in a hot, humid climate the latent load of dehumidifying the outdoor air can equal or exceed the sensible load. If you recover only sensible heat and not latent heat, the supply air stays humid even after you have lowered its temperature, leaving the AC with a residual dehumidification load. Raising the outdoor relative humidity in this tool makes the latent recovery Q_l change sharply, showing that latent heat is not negligible in humid conditions. You need to choose between a sensible-only HRV and a total-heat ERV according to the climate.

Finally, leaving fan power out of the accounting. An ERV adds a pressure drop wherever the air passes through the heat-exchange core, and that raises the fan power consumption. Even if the recovered heat is large, the extra fan power can eat it up, so the unit does not save energy overall. In particular, in the shoulder seasons when outdoor and indoor are close, bypassing the ERV and using the outdoor air directly (economiser cooling) saves more than forcing the air through. Evaluate the real energy benefit as "recovered heat − added fan power", and design with the expectation of switching operating modes by season. This tool covers only the heat-recovery side, so fan power must be assessed separately.

How to Use

  1. Set outdoor air temperature (°C) and relative humidity (%) in toaNum/toaRange and rhoaRange fields to define winter or summer ventilation conditions
  2. Enter return air temperature and humidity from your building space in traNum/traRange and rhraRange
  3. Input outdoor air density (typically 1.2 kg/m³) and return air density in rhoaNum/rhoaRange to calculate mass flow rates
  4. Run simulation to obtain supply air conditions (T_sa, w_sa) and separate sensible/latent recovery rates in kilowatts

Worked Example

Winter scenario: outdoor air at −5°C, 40% RH (density 1.31 kg/m³); return air from conditioned space at 21°C, 45% RH (density 1.20 kg/m³); ventilation rate 0.5 m³/s. ERV with 75% sensible efficiency: supply air exits at 12°C (sensible recovery Q_s = 4.2 kW), humidity rises from 1.5 g/kg outdoor to 5.8 g/kg (latent recovery Q_l = 2.8 kW). Total recovery = 7.0 kW reduces heating load by 38% versus non-recovery ventilation.

Practical Notes

  1. Summer dehumidification scenario: when outdoor air exceeds 28°C and 60% RH, latent recovery becomes critical for moisture control; ERVs outperform sensible-only heat recovery
  2. Density varies ±3% per 10°C change and ±5% per 20% humidity swing; verify input values match your barometric pressure (101.3 kPa standard)
  3. Frost risk: if supply air T_sa drops below 0°C, employ thermostat bypass or preheating coil to prevent core freezing in subzero climates
  4. Effectiveness degrades if core bypass fraction exceeds 8%; check ERV unit datasheet for actual sensible/latent effectiveness ratings