Analyzing thermodynamic signatures of field-induced phase transitions in α-RuCl<sub>3</sub>
ORAL
Abstract
In α-RuCl3 the observed approximately quantized thermal Hall conductivity at intermediate magnetic field strengths has alluded to a potentially field-induced Kitaev spin liquid (KSL). As a topologically nontrivial state, it cannot be adiabatically connected to the trivial high-field polarized phase and must be bounded to that by a phase transition. We therefore theoretically analyze recently measured1,2 Grüneisen Parameters (GP), which are sensitive probes of quantum phase transitions.
We find that the magnetic GP data contradicts a field-induced KSL scenario. A high-field shoulder-anomaly is instead identified as a signature of crossings in the lowest-energy excitations without a phase transition. We compare to generalized Kitaev models using exact diagonalization methods, obtaining qualitative agreement. The shoulder-anomaly appears in models that have close proximity to competing phases without entering them2.
Unlike the magnetic GP, the structural GP couples pseudospin and lattice physics. We tackle it theoretically with ab-initio magnetoelastic modelling3.
[1] Gass et al., PRB 101, 245158 (2020)
[2] Bachus et al., PRL 125, 097203 (2020)
[3] Kaib et al., arXiv:2008.08616
We find that the magnetic GP data contradicts a field-induced KSL scenario. A high-field shoulder-anomaly is instead identified as a signature of crossings in the lowest-energy excitations without a phase transition. We compare to generalized Kitaev models using exact diagonalization methods, obtaining qualitative agreement. The shoulder-anomaly appears in models that have close proximity to competing phases without entering them2.
Unlike the magnetic GP, the structural GP couples pseudospin and lattice physics. We tackle it theoretically with ab-initio magnetoelastic modelling3.
[1] Gass et al., PRB 101, 245158 (2020)
[2] Bachus et al., PRL 125, 097203 (2020)
[3] Kaib et al., arXiv:2008.08616
*DFG (German Research Foundation): 411289067 (VA117/15-1) and TRR288–422213477:A05
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Presenters
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David Kaib
- Goethe University Frankfurt