4 Phase Dual Axial Flux Permanent Magnet Generator Calculator

Screen phase voltage, adjacent and opposite line voltage, and frequency for a four-phase, dual-rotor, single-stator design. Free, instant and no sign-up. Continuous power requires a separate load and thermal analysis.

Four-phase describes the electrical phase count, not a 4 kW output rating. Dual describes two rotors facing one stator.

Use the calculator

Calculation notes updated ·

Estimate open-circuit voltage

All six fields are required. A sample design is prefilled; results update automatically.

10–10,000 RPM; screening range only.

2–120, even integers. Do not add both rotors.

50–2,000 mm; magnet annulus, not housing.

50–2,000 mm; must be smaller than outer diameter.

0.1–1.5 T; sinusoidal fundamental peak, not magnet Br.

1–5,000 whole turns per series path, not per coil.

View results ↓
Screening complete

Phase voltage (RMS)

15.39V

Open circuit, per phase

Adjacent line voltage (RMS)

21.76V

90° apart: A–B, B–C, C–D or D–A

Opposite line voltage (RMS)

30.78V

180° apart: A–C or B–D; 2 × phase

Electrical frequency

66.67Hz

Pole count × RPM / 120

Active annulus area

0.0393

One annulus; not doubled for two rotors

Connection basis: Four equal sinusoidal phase EMFs at 0°, 90°, 180° and 270° electrical, referenced to one common neutral. Adjacent terminals: √2 × phase RMS; opposite terminals: 2 × phase RMS. Verify winding polarity and the common-neutral connection; these line voltages do not apply directly to isolated windings or separate rectifier bridges.

Rated electrical power: not determined.

Geometry and open-circuit voltage cannot establish a continuous kW rating. Current, winding resistance, losses and cooling must be checked.

Next: identify which terminal pairs feed your converter and compare their AC RMS voltage with its input specification. Rectified DC is not calculated. Verify loaded voltage and thermal performance with your winding design.

View shareable summary

Assumptions: Four equal sinusoidal phase EMFs at 0°, 90°, 180° and 270° electrical, referenced to one common neutral. Adjacent terminals: √2 × phase RMS; opposite terminals: 2 × phase RMS. Verify winding polarity and the common-neutral connection; these line voltages do not apply directly to isolated windings or separate rectifier bridges. Open-circuit sinusoidal model; winding factor kw = 0.95 (assumed, not measured); uniform radial field over one active annulus. Peak air-gap flux represents the assembled dual-rotor magnetic circuit. Do not double flux or turns for two rotors. Loaded voltage, current, rated power, losses and temperature are not calculated. See equations and sources.

Inquiry Email

[email protected]

Please include application, peak/continuous torque, speed range, voltage/current limit, outer diameter, axial length, cooling method, quantity, and drawings or reference samples.

Instant Chat

+86 188 5797 1991

Share torque-speed, package, cooling, and sample quantity in the first message.

How to use and interpret the estimate

  1. Set speed, poles per rotor and the active magnet annulus dimensions.
  2. Enter peak air-gap fundamental flux and total series turns per phase. The fixed winding factor 0.95 is an assumption.
  3. Verify four equal phase EMFs at 0°, 90°, 180° and 270° with a common neutral. Read the adjacent or opposite terminal voltage for your connection, then export the assumptions for review.
Two rotors facing one central stator, with one linked magnetic circuitRotor AStatorRotor BCount linked flux once — no ×2 voltage multiplier
Topology sketch only. Rotor attraction and deflection require separate structural analysis.
Calculation basis and limitations
QuantityEquation and assumption
Frequencyf = P × RPM / 120; P is poles per rotor.
Active areaA = π × (Do² − Di²) / 4, with diameters in metres.
Flux per poleΦ = (2/π) × Bpeak × A / P. Ideal sinusoidal field, uniform radially; leakage and pole-arc effects not separately modeled.
Phase RMS EMFE = √2 × π × f × N × kw × Φ (about 4.44 × f × N × kw × Φ), kw = 0.95.
Line RMS voltageFor equal phase EMFs sharing a neutral, Vpair = 2 × E × |sin(Δθ/2)|. Adjacent phases (90°): √2 × E. Opposite phases (180°): 2 × E. Derived by phasor subtraction; open-circuit AC, not rectified DC.

4-phase vs 3-phase generator voltage: which model fits?

Start with the winding connection and converter input. The comparison below holds phase RMS EMF E constant; it does not compare equal-size machines, copper use or available power.

Open-circuit line voltage for equal sinusoidal phase EMFs
ConnectionTerminal pairLine RMS voltage
3-phase starAny two phases, 120° apart√3 × E
4-phase common neutralAdjacent: A–B, B–C, C–D, D–A (90°)√2 × E
4-phase common neutralOpposite: A–C, B–D (180°)2 × E

These factors follow from Vpair = 2 × E × |sin(Δθ/2)|. More phases alone do not prove higher efficiency, lower torque ripple or fault tolerance. Those require the actual winding, load and control strategy. A three-phase bridge model cannot directly describe a four-phase converter; isolated windings and separate bridges also need a connection-specific model.

Use the 3-phase dual AFPM calculator for a three-phase winding

Two examples to compare

Both use 16 poles, 300/200 mm active diameters, 0.7 T peak field and 50 series turns per phase. These are illustrative inputs, not product specifications.

500 RPM baseline

66.67 Hz · 15.39 V phase RMS · 21.76 V adjacent line RMS · 30.78 V opposite line RMS. Compare the voltage of the connected terminal pairs with your converter range.

100 RPM low-speed case

13.33 Hz · 3.08 V phase RMS · 4.35 V adjacent line RMS · 6.16 V opposite line RMS. Voltage falls with speed; increasing series turns also changes resistance and available current.

Reproduce the 500 RPM case: A = π × (0.3² − 0.2²) / 4 = 0.0392699 m²; Φ = (2/π) × 0.7 × A / 16 = 0.00109375 Wb; f = 16 × 500 / 120 = 66.6667 Hz. Substituting N = 50 and kw = 0.95 into the phase EMF equation gives E = 15.3881 V. Then √2 × E = 21.7621 V and 2 × E = 30.7762 V. Keep full precision until the final displayed result.

Load either example in the calculator ↑

Design boundaries to verify

Winding Factor Assumptions

The assumed winding factor is kw=0.95. Actual winding factor depends on coil pitch, distribution and harmonic order; derive it from the winding layout before using the voltage estimate.

Thermal Limitations

No continuous power rating is inferred. Specify conductor size, current, winding resistance, losses, cooling and duty cycle, then verify temperatures under load.

Structural Constraints

Dual-rotor architectures experience intense magnetic attraction between rotors. Deflection must be carefully analyzed to maintain a consistent airgap under operating loads.

Frequently asked questions

Tool & Methodology

How is the output voltage calculated?

Ephase = √2 × π × f × N × kw × Φ, with kw=0.95. This is the sinusoidal open-circuit RMS EMF, not terminal voltage under load. Flux per pole comes from the ideal annulus model shown below.

Why does changing poles leave voltage unchanged here?

In this model, frequency grows with pole count while flux per pole falls by the same factor. Voltage stays constant at fixed RPM, geometry, field and series turns. Real designs can also change leakage, winding factor and losses.

Can this tool establish rated power?

No. A kW rating requires load current, power factor or rectifier behavior, losses and thermal validation. Ask engineering for a loaded voltage-speed curve and continuous-duty test results.

4-Phase Dual AFPM Basics

Why choose a dual-rotor configuration?

Two magnet rotors face a central stator. Symmetry may balance net stator axial force, but individual rotors still carry magnetic attraction loads. Check rotor deflection, bearings and air-gap tolerances.

Coreless vs. Cored Stator?

A coreless stator removes stator iron loss and tooth-related cogging, but winding, rotor and mechanical losses remain. A cored design changes the flux path and requires saturation and core-loss analysis. This tool does not select either design.

Do I double poles, flux or turns for two rotors?

No. Enter poles per rotor and actual series turns per phase. Enter the peak fundamental field of the assembled magnetic circuit. This single-stator model counts linked flux once; it does not add two independent generators.

What does four-phase mean in this calculator?

It means four equal sinusoidal phase EMFs at 0°, 90°, 180° and 270° electrical, with a common neutral. Dual refers to two rotors facing one stator, not two electrical phase sets. Other winding connections need a separate circuit model; four phases alone do not establish power, torque ripple or fault tolerance.

Which voltage should I compare with a converter?

For the assumed common-neutral winding, adjacent terminals are 90° apart and have √2 times phase RMS voltage; opposite terminals are 180° apart and have twice phase RMS voltage. Identify the actual terminal pairs, polarity and converter connection. Isolated windings or separate bridges need their own model. Rectified DC depends on load, capacitance, conduction and diode drops and is not calculated here.

Is the magnet remanence Br the correct flux input?

No. Use the peak sinusoidal fundamental in the working air gap from measurement or magnetic analysis. Magnet remanence is a material property; gap length, leakage and the magnetic circuit affect the working field.

Are my inputs uploaded or stored?

Calculation, copying and text export run in your browser without login or AI. The RFQ button opens a draft in your email application; review it before sending.

Sources and calculation boundaries

Published by AFPM Motor. Examples are reproducible calculations, not measured prototype performance or customer test results. Sources checked September 19, 2026. The annulus integration and fixed winding factor are this tool’s screening assumptions, not validated manufacturer data.

SourceUse on This Page
Sathyabama University — Electrical Machine Design, SEE1304 (PDF)PDF pages 47–48: AC-machine frequency, EMF, winding factor and electrical loading. Supports the base equations, not a validated rating for this topology.
MIT OpenCourseWare — 6.685, Permanent Magnet Machines (2013, PDF)Pages 9–10 distinguish magnet remanence and magnetic-circuit operating conditions. Does not validate the assumed kw=0.95 or a continuous power rating.

Related tools and next steps

Need a manufacturable generator?

Send the open-circuit estimate, target loaded voltage, rotor OD limit, axial length, and cooling method so engineering can screen whether a dual-rotor AFPM generator is the right architecture.

Inquiry Email

[email protected]

Please include application, peak/continuous torque, speed range, voltage/current limit, outer diameter, axial length, cooling method, quantity, and drawings or reference samples.

Instant Chat

+86 188 5797 1991

Share torque-speed, package, cooling, and sample quantity in the first message.