Light Makes Two Magnetic Strings Sing in Unison ✛ ✎

Original: "Macroscopic entanglement between localized domain walls inside a cavity"
arXiv:2508.03450 · 2025-08-05 · arXiv non-exclusive · independent analysis · 1 min
Scientists have shown how light in a mirror trap reliably entangles two magnetic walls, and this connection holds at a surprisingly high temperature.

Inside a magnet, invisible boundaries run like strings stretched between zones of different magnetization. Placed in a mirror trap, these nanoscale strings are played by a 'bow' of light: light traveling at enormous speed pushes on them and makes them vibrate in harmony. The pressure of light synchronizes the trembling walls, turning them into a single quantum instrument.

Touch one, and the other responds instantly, just like in Anton Zeilinger's experiments with entangled photons.

Scientists have mastered precise control of the brightness and color of the trapped light, as well as the magnetic 'tension' holding the strings. As a result, the entanglement persists at temperatures a few thousandths of a degree above absolute zero — tens of times warmer than usual. The cavity acts as a supersensitive ear, picking up the quantum melody of the walls. This research continues Jeff Kimble's push toward larger quantum ensembles. A little more warmth, and such linked strings could be assembled into reliable qubits for quantum computing.

Quantum connections usually fear heat more than a snowman fears the summer sun. But these walls withstand temperatures up to 0.01 degrees above absolute zero. For scale: a typical experiment would require cold a hundred times harsher.

Like science fiction: entangled particles for instant interstellar communication are getting a real prototype.

E_N = \max[0, -\log(2\nu_{min})]
Logarithmic negativity: if the smallest symplectic eigenvalue of the covariance matrix is less than 1/2, the system is entangled, and the smaller this value, the stronger the entanglement.
H = \Delta a^\dagger a + \sum_{j=1,2} \omega_j b_j^\dagger b_j - \sum_{j=1,2} g_j (a^\dagger + a)(b_j + b_j^\dagger)
Hamiltonian of the optomechanical system: energy of photons in the resonator, energy of domain wall oscillations, and their interaction via radiation pressure.
Scientists
Erwin SchrödingerHugh Everett IIIChristian DopplerD. B. McLaughlinDidier QuelozMichel Mayor
Concepts
domain wall magnetic domain dynamics magnetic optical microscopy confinement entangled photon pairs photon entanglement optical trap nanoscale temperature measurement magnetic domain area law clump scanning tunneling microscope