Thermal Hall effect in cuprate superconductors
ORAL
Abstract
We report measurements of the thermal Hall conductivity κxy in cuprate superconductors, in magnetic fields large enough to supress superconductivity.
In a previous study on underdoped YBCO at a doping p = 0.11, we observed a negative κxy at low temperature [1], consistent with the electron-like Fermi surface characteristic of the charge-density-wave phase at that doping [2]. We found that the Wiedemann-Franz law, κxy/T = L0 σxy, is satisfied in the T = 0 limit [1].
Here we turn to the overdoped regime, with a study of Nd-LSCO at p = 0.24, a doping immediately above the critical doping where the pseudogap phase ends, at p* = 0.23 [3]. We observe a positive κxy at low temperature, consistent with the large hole-like Fermi surface characteristic of the overdoped regime [3,4]. Despite the non-Fermi-liquid nature of the transport, with its linear T dependence down to T → 0 [3,5], we find that the Wiedemann-Franz law is again satisfied in the T = 0 limit.
[1] G. Grissonnanche et al., Phys. Rev. B 93, 064513 (2016).
[2] O. Cyr-Choiniere et al., Phys. Rev. X 7, 031042 (2017).
[3] C. Collignon et al., Phys. Rev. B 95, 224517 (2017).
[4] S. Badoux et al., Nature 531, 210 (2016).
[5] R. Daou et al., Nat. Phys. 5, 31 (2009).
In a previous study on underdoped YBCO at a doping p = 0.11, we observed a negative κxy at low temperature [1], consistent with the electron-like Fermi surface characteristic of the charge-density-wave phase at that doping [2]. We found that the Wiedemann-Franz law, κxy/T = L0 σxy, is satisfied in the T = 0 limit [1].
Here we turn to the overdoped regime, with a study of Nd-LSCO at p = 0.24, a doping immediately above the critical doping where the pseudogap phase ends, at p* = 0.23 [3]. We observe a positive κxy at low temperature, consistent with the large hole-like Fermi surface characteristic of the overdoped regime [3,4]. Despite the non-Fermi-liquid nature of the transport, with its linear T dependence down to T → 0 [3,5], we find that the Wiedemann-Franz law is again satisfied in the T = 0 limit.
[1] G. Grissonnanche et al., Phys. Rev. B 93, 064513 (2016).
[2] O. Cyr-Choiniere et al., Phys. Rev. X 7, 031042 (2017).
[3] C. Collignon et al., Phys. Rev. B 95, 224517 (2017).
[4] S. Badoux et al., Nature 531, 210 (2016).
[5] R. Daou et al., Nat. Phys. 5, 31 (2009).
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Presenters
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Gael Grissonnanche
- Univ of Sherbrooke