Linear and quadratic in temperature resistivity from holography
Xian-Hui Ge, Yu Tian, Shang-Yu Wu, Shao-Feng Wu
TL;DR
This paper introduces a new holographic black hole solution with Lifshitz and hyperscaling properties, providing analytical methods to compute thermoelectric conductivities and demonstrating both linear and quadratic temperature-dependent resistivity behaviors.
Contribution
The work presents a novel black hole solution with Lifshitz and hyperscaling violation and develops an analytical approach for DC conductivities in this setting.
Findings
Both linear and quadratic temperature-dependent resistivities are realized.
A new computational method for DC thermoelectric conductivities is introduced.
The model enables detailed comparison with experimental resistivity data.
Abstract
We present a new black hole solution in the asymptotic Lifshitz spacetime with a hyperscaling violating factor. A novel computational method is introduced to compute the DC thermoelectric conductivities analytically. We find that both the linear-T and quadratic-T contributions to the resistivity can be realized, indicating that a more detailed comparison with experimental phenomenology can be performed in this scenario.
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