Depinning phase transition of antiferromagnetic skyrmions with quenched disorder

Antiferromagnetic skyrmions are considered to be promising information carriers due to their attractive properties. Therefore, the pinning phenomenon of antiferromagnetic skyrmions is of great significance. With the Landau-Lifshitz-Gilbert equation, we simulate the nonstationary dynamic behaviors of skyrmions driven by currents in a chiral antiferromagnetic thin film with quenched disorder. Based on the dynamic scaling forms, the critical current and static and dynamic critical exponents of the depinning phase transition are accurately determined. A theoretical analysis using Thiele's approach is presented in comparison with the numerical simulation. Unlike the ferromagnetic skyrmions, the critical current of the antiferromagnetic skyrmions is very sensitive to a small nonadiabatic coefficient. This is important for manipulating antiferromagnetic skyrmions and designing novel information processing devices.

Automated summary

Antiferromagnetic skyrmions are considered promising information carriers due to their attractive properties. The critical current and static and dynamic critical exponents of the depinning phase transition have been accurately determined through numerical simulation and theoretical analysis. Manipulating antiferromagnetic skyrmions and designing novel information processing devices can be greatly influenced by the sensitivity of the critical current to nonadiabatic coefficient.