Accuracy of perturbation-aware ansätze for other perturbations

Determine whether perturbation-aware ansätze achieve accuracy comparable to the in-plane-field DIVA realization for other perturbations, including out-of-plane magnetic fields and Oersted-field contributions in spin-torque oscillators, by deriving tractable deformation profiles for the relevant perturbations.

Background

The paper develops and validates DIVA only for a uniform, stationary in-plane magnetic field. The conclusion identifies out-of-plane fields and Oersted contributions associated with the driving current in spin-torque oscillators as further perturbations that populate different angular harmonics. Whether the accuracy demonstrated for the in-plane realization transfers to these perturbations remains unresolved and is stated to depend on whether each perturbation admits a tractable solution.

References

Beyond the in-plane field treated here, the concept is expected to apply to other perturbations whose source admits a clear symmetry: out-of-plane fields and Oersted contributions associated with the driving current in spin-torque oscillators each populate a different harmonic. The most immediate application target is the construction of perturbation-aware Thiele coefficients in which the deformation modifies the stiffness, damping, and gyrotropic terms governing core dynamics. Systematic inclusion of higher harmonics would extend the construction toward the finite-displacement regime relevant to large-amplitude oscillations. The in-plane case shows that perturbation-aware ansätze are both constructible and quantitatively accurate; whether the same accuracy holds for other perturbations depends on each admitting its own tractable solution.