Investigation of quantum criticality in α-RuCl<sub>3</sub> by means of dilatometry
POSTER
Abstract
The quantum spin liquid candidate α-RuCl3 shows field-induced quantum criticality around μ0Hc~7-8 T, where the antiferromagnetic zigzag phase is suppressed [1,2]. Such behavior can be studied via the characteristic divergence in the temperature and field dependence of the Grüneisen parameter [3].
Here, we present high-resolution thermal expansion α, magnetostriction λ, and specific-heat (Cp) measurements, performed on single crystals of α-RuCl3. The length changes were measured parallel to the c axis stacking direction for magnetic field perpendicular to the c axis up to 15 T. The extracted Grüneisen parameter G= α/Cp shows typical hallmarks for quantum critical behavior, with G diverging in a characteristic manner at μ0Hc = 7.8(1) T. Furthermore, our thermodynamic investigations show clear evidence for the existence of three different low-temperature phases in the examined field range in line with recent magnetocaloric and neutron diffraction measurements [4]. We present calculations for thermal expansion and Grüneisen parameter in a minimal lattice model.
[1] R. D. Johnson et. al., PRB 92, 235119 (2015)
[2] A. U. B. Wolter et. al., PRB 96, 041405(R) (2017)
[3] Markus Garst and Achim Rosch, PRB 72, 205129 (2005)
[4] Christian Balz et al., Phys. Rev. B 100, 060405(R) (2019)
Here, we present high-resolution thermal expansion α, magnetostriction λ, and specific-heat (Cp) measurements, performed on single crystals of α-RuCl3. The length changes were measured parallel to the c axis stacking direction for magnetic field perpendicular to the c axis up to 15 T. The extracted Grüneisen parameter G= α/Cp shows typical hallmarks for quantum critical behavior, with G diverging in a characteristic manner at μ0Hc = 7.8(1) T. Furthermore, our thermodynamic investigations show clear evidence for the existence of three different low-temperature phases in the examined field range in line with recent magnetocaloric and neutron diffraction measurements [4]. We present calculations for thermal expansion and Grüneisen parameter in a minimal lattice model.
[1] R. D. Johnson et. al., PRB 92, 235119 (2015)
[2] A. U. B. Wolter et. al., PRB 96, 041405(R) (2017)
[3] Markus Garst and Achim Rosch, PRB 72, 205129 (2005)
[4] Christian Balz et al., Phys. Rev. B 100, 060405(R) (2019)
Presenters
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Vilmos Kocsis
- RIKEN
- Center for Emergent Matter Science (CEMS), RIKEN, Japan
- Department of Physics, Budapest University of Technology and Economics, Hungary
- Leibniz Institute for Solid State and Materials Research Dresden
- RIKEN CEMS