Why a single-phase fan motor can’t be run much below ≈ 180 V (75 % of a 240 V nameplate)

At rated 240 V & 50 HzWhen you drop the voltage while keeping 50 Hz
Air-gap flux (Φ) is set by V/ω.Φ falls roughly in proportion to the voltage.
Developed torque (T ≈ k Φ²) equals the fan load torque with only a few per-cent slip.Because Φ is lower, the maximum available torque falls with V². To keep the impeller turning, the rotor must slip more, drawing more current.
Stator & rotor currents are close to name-plate.Both windings draw highly magnetising + slip current. RMS current can rise even though the applied voltage is lower.



The motor-mounted cooling fan spins at ~ synchronous speed, giving rated cooling air.Cooling air drops roughly with speed³ at exactly the same time that winding loss (I²R) is rising → hot motor.

Below about 0.75 pu voltage for a capacitor-run or shaded-pole motor:

  • Available torque can no longer overcome fan load torque (which itself rises with speed²), so the rotor stalls or hovers at very high slip.

  • Current saturates the laminations and is rich in harmonics if you’re using a triac/phase-angle controller.

  • The built-in cooling fan is already too slow to remove the extra I²R and iron losses.

Manufacturers therefore publish a minimum permissible control voltage (often 170–190 V in a 240 V system) to keep temperature rise inside the insulation class.


Why a three-phase motor on a VFD works far better for deep speed reduction


Three-phase motor + VFDWhat it means for your fan
Frequency and voltage are reduced together along a “constant V/f” line, so Φ stays ≈ constant.Full flux → rated torque is available from stand-still down to perhaps 15 Hz (≈ 30 % speed) without excess current.
Current is proportional to load torque, not to slip.The motor sees the same current it would at full speed for the same % load → far less heating.
Sinusoidal PWM (or close to it) eliminates low-order harmonics that plague phase-angle controls.Lower harmonic copper loss and quieter acoustics.
You get true 120 ° phase symmetry.Smoother torque, higher efficiency, no reliance on a start capacitor whose phase shift degrades at low voltage.
Most VFDs accept single-phase input and still output 3-phase.You can upgrade even if only 230 V single-phase supply is available.
Speed feedback, soft-start, ramp timing, and protections are built in.You can tune for minimum noise or power, add PID pressure control, etc.


Caveats

  • Below ~25 % speed the shaft-mounted cooling fan on a standard TEFC motor also slows.
    For constant-torque loads you’d fit an external “blow-over” fan; for variable-torque loads like HVAC fans the lower aerodynamic power (∝ speed³) usually keeps temperatures safe down to ~10–15 Hz.

  • Choose an “inverter-duty” or IEC 60034-17 motor for long life at PWM voltages.

  • A modern EC (brushless PM) fan can give an even wider speed range with higher efficiency if you only need a fan, not a bare motor.


Rule-of-thumb comparison

FeatureSingle-phase motor + triac/autotransformerThree-phase motor + VFD
Practical speed range (without extra cooling)100 % → ~75 %100 % → ~20 % (lower with external blower)
Efficiency at 50 % speedPoor (Φ↓, I↑)Good (Φ constant, I ∝ load)
Starting torqueModerate or lowHigh
Harmonic noise & THD on supplyHigh (phase-angle)Low (PWM with EMI filter)
CostLow motor price, cheap controlHigher initial, lower energy & maintenance costs

Bottom line

You can’t push a line-frequency single-phase induction fan much below ~180 V because torque falls with V² while current and temperature rise dramatically.
For deeper turndown, use a three-phase motor on a VFD (or an EC motor); by reducing frequency and voltage together it keeps flux, torque and temperature under control across a wide speed range.


Here are the two Greek symbols that appeared in the previous explanation and what they mean in the context of induction-motor theory:

SymbolGreek nameWhat it stands for hereTypical units
Φ(capital) phiMagnetic flux linking the stator and rotor. In a sinusoidal machine Φ is proportional to the ratio V / ω (applied rms phase-voltage divided by electrical angular frequency).webers (Wb)
ω(lower-case) omegaAngular electrical frequency of the supply: ω = 2 π f. When you reduce supply frequency with a V/f drive, you reduce ω and the drive simultaneously lowers V to keep Φ ≈ constant.radians · second⁻¹