A magnetic order in crystals where magnetic moments point oppositely but produce no net magnetism.Altermagnetism is a newly identified class of magnetic order in crystals where magnetic moments on neighboring atoms point in opposite directions, just like in an antiferromagnet, but the crystal structure is arranged so that the electronic bands are spin-split, much like in a ferromagnet. This combination gives altermagnets the best of both worlds: they have no net magnetization (so they don't disturb neighboring magnets) but they can host spin-polarized currents and other phenomena previously thought to require ferromagnetism. This makes them a promising platform for spintronics — electronics that uses electron spin rather than charge.
The concept of altermagnetism was first proposed in 2022 by a team led by Libor Šmejkal and Jairo Sinova at Johannes Gutenberg University Mainz, who coined the term to describe this distinct magnetic phase. The idea was quickly confirmed experimentally in 2024.
In a conventional antiferromagnet, the two oppositely-oriented magnetic sublattices are related by a symmetry that maps one onto the other, making the electronic states for spin-up and spin-down identical. In an altermagnet, the crystal structure is such that this symmetry is broken — the sublattices are related by a rotation, not an inversion. This allows the electronic bands for spin-up and spin-down to be shifted in momentum space, creating a spin-split band structure without any net magnetization. The result is that electrons with different spins can have different energies and velocities, enabling spin-dependent transport.
Altermagnets are being explored for next-generation spintronic devices, such as ultra-fast magnetic memory and spin-based transistors, because they combine the stability of antiferromagnets with the spin-manipulation capabilities of ferromagnets.
The name 'altermagnetism' comes from the Latin 'alternare' (to alternate), but the key insight is that the alternating moments are arranged in a way that breaks a fundamental symmetry, which is why it was overlooked for so long.














