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Why Radial Magnets →
Arrange magnets with a rotating magnetization pattern and something remarkable happens: nearly all the flux exits one side, and almost none escapes the other. Here is how Halbach arrays work, the linear and cylindrical configurations, why motor designers love them — and what it takes to actually build one.
A Halbach array is a sequence of permanent magnet segments whose magnetization direction rotates progressively from one segment to the next — up, sideways, down, sideways, up — instead of simply alternating N/S. The rotating pattern makes the fields of neighboring segments add constructively on one side of the array and cancel on the other.
The effect was described by John Mallinson in 1973 ("one-sided flux") and independently developed by physicist Klaus Halbach at Lawrence Berkeley Lab in the 1980s for particle-accelerator magnets, where his name stuck.
Think of the array as two superimposed magnet patterns: one with vertical magnetization alternating up/down, and one with horizontal magnetization alternating left/right, offset by a quarter period. Each pattern alone produces a symmetric field above and below. Superimposed with the right offset, their fields are in phase above the array and in anti-phase below it — so the top side sees roughly the sum and the bottom side sees roughly the difference.
A Halbach array buys more field, better field shape, and no back iron — and pays for it in more magnet material, more segments, and a genuinely demanding assembly. Everything else on this page is detail on that trade.
The straight-line version, usually built from square or rectangular blocks with magnetization rotating 90° per block (finer 45° steps approach the ideal more closely):
Wrap the pattern into a ring and the flux concentrates either inside the bore or outside the ring, depending on the rotation sense. The most celebrated case is the k = 2 dipole cylinder: magnetization rotates twice per revolution, producing a strong, remarkably uniform transverse field across the bore — with almost no external field.
Applied to a PM machine rotor, a Halbach pattern concentrates flux toward the air gap and shapes it sinusoidally. The consequences designers care about:
| Property | Effect vs. conventional rotor |
|---|---|
| Air-gap flux density | Higher for the same magnet mass → torque density gains |
| Field waveform | Near-sinusoidal → lower cogging torque and torque ripple, quieter operation |
| Back iron | Can be reduced or eliminated → lighter rotor, lower inertia, higher speed capability |
| Rotor losses | Little flux in the rotor interior → reduced iron losses; ironless designs suit high-frequency operation |
| Magnet cost & assembly | More magnet material, many oriented segments, demanding assembly → higher rotor cost |
This trade lands Halbach rotors in applications where performance density outranks cost: aerospace and eVTOL propulsion motors, high-speed spindles, kilowatt-class drones, robotics joints, flywheel energy storage, and premium in-wheel and axial-flux machines. For conventional radial-flux machines with modest requirements, a standard segmented or true radial ring rotor is usually the pragmatic choice — Halbach is what you graduate to when the datasheet targets demand it.
Alongside the standard items in the RFQ guide, a Halbach inquiry should define:
| Application | Configuration | Why Halbach |
|---|---|---|
| Aerospace / eVTOL / drone motors | Exterior-flux rotor ring | Torque density, low rotor mass |
| High-speed & ironless machines | Rotor ring, no back iron | Low inertia, low rotor loss |
| Flywheel energy storage | Rotor ring | High speed, minimal losses |
| Linear motors & stages | Linear array | Force density, low ripple |
| Maglev / Inductrack concepts | Linear array | Strong one-sided field over track |
| Benchtop NMR / MRI, beam optics | Dipole cylinder (interior flux) | Uniform field, zero power, self-shielded |
| Magnetic couplings & gears | Ring pairs | Torque density, low external field |
| Shield-sensitive holding (near electronics, aircraft) | Linear array | Quiet back side; easier air shipping |
| Accelerator undulators / wigglers | Paired linear arrays | Precise periodic field — the original use |