Altermagnetism III
Magnon spectrum of altermagnets: Time-dependent matrix product states vs.linearized Holstein-Primakoff calculations unravelling spontaneous magnon decay
3:36 pm – 3:48 pmThe energy-momentum dispersion of magnons, as collective low-energy excitations of magnetic
material, is often computed from an effective quantum spin Hamiltonian but simplified via linear
spin wave theory (LSWT) transformations to describe noninteracting magnons. However, magnons
are prone to many-body interactions with other quasiparticles—such as electrons, phonons or other
magnons—which can lead to their spontaneous decay, i.e., shifting and broadening of sharp bands as
the signature of finite quasiparticle lifetime. The magnon-magnon interactions can be particularly
important in antiferromagnets, and, therefore, also in newly classified altermagnets sharing many
features of collinear antiferromagnets. Here, we employ nonperturbative quantum many-body calculations, via numerically (quasi)exact time-dependent matrix product states (TDMPS), to obtain
magnon spectral function of a 4-leg altermagnetic cylinder. The extracted bands are broadened
and overlap with sharp bands of LSWT theory only at the edges/center of the Brillouin zone. Noticeable deviating otherwise. Artificially making exchange interactions within two sublattices closer
in value forces TDMPS- and LSWT-computed spactra to overlap, thereby unraveling the property
of effective spin Hamiltonian that causes failure of LSWT approach. Such features translate into
the difference between their respective density of states, which could be tested by Raman spectroscopy. Finally, we employ Landau-Lifshitz-Gilbert (LLG) equation-based classical atomistic spin
dynamics (ASD) simulations to obtain magnon spectrum at finite temperature. Despite including magnon-magnon interactions via nonlinearity of LLG equation, ASD simulations cannot fully
match the TDMPS-computed magnon spectrum due to nonclassical effects harbored by antiferro-
and altermagnets.
Funding acknowledgement
This research was supported by the US NationalScience Foundation (NSF) through the University ofDelaware Materials Research Science and EngineeringCenter, DMR-2011824. The supercomputing time wasprovided by DARWIN (Delaware Advanced ResearchWorkforce and Innovation Network), which is supportedby NSF Grant No. MRI-1919839
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