Linear-in temperature resistivity from an isotropic Planckian scattering rate
Linear-in temperature resistivity from an isotropic Planckian scattering rate
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DOI:
10.1038/s41586-021-03697-8
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发表时间:
2021-07-29
期刊:
影响因子:
64.8
通讯作者:
Ramshaw, B. J.
中科院分区:
文献类型:
--
作者:
Grissonnanche, Gael;Fang, Yawen;Ramshaw, B. J.
A variety of 'strange metals' exhibit resistivity that decreases linearly with temperature as the temperature decreases to zero(1-3), in contrast to conventional metals where resistivity decreases quadratically with temperature. This linear-in-temperature resistivity has been attributed to charge carriers scattering at a rate given by h/tau = alpha k(B)T, where alpha is a constant of order unity, h is the Planck constant and k(B) is the Boltzmann constant. This simple relationship between the scattering rate and temperature is observed across a wide variety of materials, suggesting a fundamental upper limit on scattering-the 'Planckian limit'(4,5)-but little is known about the underlying origins of this limit. Here we report a measurement of the angle-dependent magnetoresistance of La1.6-xNd0.4SrxCuO4-a hole-doped cuprate that shows linear-in-temperature resistivity down to the lowest measured temperatures(6). The angle-dependent magnetoresistance shows a well defined Fermi surface that agrees quantitatively with angle-resolved photoemission spectroscopy measurements(7) and reveals a linear-in-temperature scattering rate that saturates at the Planckian limit, namely alpha = 1.2 +/- 0.4. Remarkably, we find that this Planckian scattering rate is isotropic, that is, it is independent of direction, in contrast to expectations from 'hotspot' models(8,9). Our findings suggest that linear-in-temperature resistivity in strange metals emerges from a momentum-independent inelastic scattering rate that reaches the Planckian limit.Angle-dependent magnetoresistance measurements of a strange-metal phase of a hole-doped cuprate show a well defined Fermi surface and an isotropic linear-in-temperature scattering rate that saturates at the Planckian limit.