A Magnetic Key for Topological States ✎ express

Original: "Topological phase transition driven by in-plane spin rotation"
arXiv:2606.26548 · 2026-06-25 · arXiv non-exclusive · independent analysis · 1 min
Rotating the magnetization by 60 degrees switches the topological state of a material in a weak magnetic field.

Some materials are internally like a Möbius strip: their electronic states are twisted in a special way. Such topological properties are usually manipulated with a powerful magnetic field, as if trying to flatten the strip with a sledgehammer. A group of researchers has found a more delicate tool.

It turns out that in magnetic topological insulators, a slight rotation of the internal magnetization can do the trick. It's like a key in a lock that opens the door without brute force. In a two-dimensional crystal with a kagome lattice (a pattern of triangles), rotating the magnetization by just 60 degrees makes the topological charge, the Chern number, change sign. Along the way, the material passes through an ordinary, non-topological state.

The Chern number is an integer that characterizes the topological order. A change in its sign means a transition between two different "twisted" states.

Simulations confirmed that the switching occurs in exceptionally weak magnetic fields and within picoseconds. Such a "magnetic key" promises ultrafast and energy-efficient memory or logic devices, where information is encoded not by charge but by topology.

The kagome lattice is named after a Japanese woven basket. Its pattern of interlaced triangles naturally arises in some crystals and possesses unusual magnetic and electronic properties.

Scientists
David DeutschErwin SchrödingerJohn Stewart BellLouis de BroglieLov GroverPaul Benioff
Concepts
topological phase magnetic skyrmions topological transition chern number alternating magnetism spin transport magnetic state skyrmion domain wall turbine quantum ising model single spin manipulation winding number spintronics altermagnet ising model critical transition solar orbiter topological insulator berry curvature