Signature of quantum Griffiths singularity state in a layered quasi-one-dimensional superconductor

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作者
Enze Zhang
Jinhua Zhi
Yi-Chao Zou
Zefang Ye
Linfeng Ai
Jiacheng Shi
Ce Huang
Shanshan Liu
Zehao Lin
Xinyuan Zheng
Ning Kang
Hongqi Xu
Wei Wang
Liang He
Jin Zou
Jinyu Liu
Zhiqiang Mao
Faxian Xiu
机构
[1] Fudan University,State Key Laboratory of Surface Physics and Department of Physics
[2] Fudan University,Institute for Nanoelectronic Devices and Quantum Computing
[3] Peking University,Bejing Key Laboratory of Quantum Devices, Key Laboratory for the Physics and Chemistry of Nanodevices and Department of Electronics
[4] The University of Queensland,Materials Engineering
[5] The University of Queensland,Centre for Microscopy and Microanalysis
[6] Nanjing University,School of Electronics Science and Engineering
[7] Tulane University,Department of Physics and Engineering Physics
[8] Nanjing University,Collaborative Innovation Center of Advanced Microstructures
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摘要
Quantum Griffiths singularity was theoretically proposed to interpret the phenomenon of divergent dynamical exponent in quantum phase transitions. It has been discovered experimentally in three-dimensional (3D) magnetic metal systems and two-dimensional (2D) superconductors. But, whether this state exists in lower dimensional systems remains elusive. Here, we report the signature of quantum Griffiths singularity state in quasi-one-dimensional (1D) Ta2PdS5 nanowires. The superconducting critical field shows a strong anisotropic behavior and a violation of the Pauli limit in a parallel magnetic field configuration. Current-voltage measurements exhibit hysteresis loops and a series of multiple voltage steps in transition to the normal state, indicating a quasi-1D nature of the superconductivity. Surprisingly, the nanowire undergoes a superconductor-metal transition when the magnetic field increases. Upon approaching the zero-temperature quantum critical point, the system uncovers the signature of the quantum Griffiths singularity state arising from enhanced quenched disorders, where the dynamical critical exponent becomes diverging rather than being constant.
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