$Magnetoresistance Scaling and the Origin of H-Linear Resistivity in BaFe_{2}(As_{1-x}P_{x})_{2}$
Código QR

Magnetoresistance Scaling and the Origin of H-Linear Resistivity in BaFe_{2}(As_{1-x}P_{x})_{2}

We explore field and temperature scaling of magnetoresistance in underdoped (x=0, x=0.19) and optimally doped (x=0.31) samples of the high-temperature superconductor BaFe_{2}(As_{1-x}P_{x})_{2}. In all cases, the magnetoresistance is H linear at high fields. We demonstrate that the data can be expla...

Descripción completa

Guardado en:

Detalles Bibliográficos
Autores principales:	Nikola Maksimovic, Ian M. Hayes, Vikram Nagarajan, James G. Analytis, Alexei E. Koshelev, John Singleton, Yeonbae Lee, Thomas Schenkel
Formato:	article
Lenguaje:	EN
Publicado:	American Physical Society 2020
Materias:	Physics QC1-999
Acceso en línea:	https://doaj.org/article/5c3f4483887e4f88b835d2ffe5803488
Etiquetas:	Agregar Etiqueta Sin Etiquetas, Sea el primero en etiquetar este registro!

id	oai:doaj.org-article:5c3f4483887e4f88b835d2ffe5803488
record_format	dspace
spelling	oai:doaj.org-article:5c3f4483887e4f88b835d2ffe58034882021-12-02T14:23:38ZMagnetoresistance Scaling and the Origin of H-Linear Resistivity in BaFe_{2}(As_{1-x}P_{x})_{2}10.1103/PhysRevX.10.0410622160-3308https://doaj.org/article/5c3f4483887e4f88b835d2ffe58034882020-12-01T00:00:00Zhttp://doi.org/10.1103/PhysRevX.10.041062http://doi.org/10.1103/PhysRevX.10.041062https://doaj.org/toc/2160-3308We explore field and temperature scaling of magnetoresistance in underdoped (x=0, x=0.19) and optimally doped (x=0.31) samples of the high-temperature superconductor BaFe_{2}(As_{1-x}P_{x})_{2}. In all cases, the magnetoresistance is H linear at high fields. We demonstrate that the data can be explained by an orbital model in the presence of strongly anisotropic quasiparticle spectra and scattering time due to antiferromagnetism. In optimally doped samples, the magnetoresistance is controlled by the properties of small regions of the Fermi surface called “hot spots,” where antiferromagnetic excitations induce a large quasiparticle scattering rate. The anisotropic scattering rate results in hyperbolic H/T magnetoresistance scaling, which competes with the more conventional Kohler scaling. We argue that these results constitute a coherent picture of magnetotransport in BaFe_{2}(As_{1-x}P_{x})_{2}, which links the origin of H-linear resistivity to antiferromagnetic hot spots. Implications for the T-linear resistivity at zero field are discussed.Nikola MaksimovicIan M. HayesVikram NagarajanJames G. AnalytisAlexei E. KoshelevJohn SingletonYeonbae LeeThomas SchenkelAmerican Physical SocietyarticlePhysicsQC1-999ENPhysical Review X, Vol 10, Iss 4, p 041062 (2020)
institution	DOAJ
collection	DOAJ
language	EN
topic	Physics QC1-999
spellingShingle	Physics QC1-999 Nikola Maksimovic Ian M. Hayes Vikram Nagarajan James G. Analytis Alexei E. Koshelev John Singleton Yeonbae Lee Thomas Schenkel Magnetoresistance Scaling and the Origin of H-Linear Resistivity in BaFe_{2}(As_{1-x}P_{x})_{2}
description	We explore field and temperature scaling of magnetoresistance in underdoped (x=0, x=0.19) and optimally doped (x=0.31) samples of the high-temperature superconductor BaFe_{2}(As_{1-x}P_{x})_{2}. In all cases, the magnetoresistance is H linear at high fields. We demonstrate that the data can be explained by an orbital model in the presence of strongly anisotropic quasiparticle spectra and scattering time due to antiferromagnetism. In optimally doped samples, the magnetoresistance is controlled by the properties of small regions of the Fermi surface called “hot spots,” where antiferromagnetic excitations induce a large quasiparticle scattering rate. The anisotropic scattering rate results in hyperbolic H/T magnetoresistance scaling, which competes with the more conventional Kohler scaling. We argue that these results constitute a coherent picture of magnetotransport in BaFe_{2}(As_{1-x}P_{x})_{2}, which links the origin of H-linear resistivity to antiferromagnetic hot spots. Implications for the T-linear resistivity at zero field are discussed.
format	article
author	Nikola Maksimovic Ian M. Hayes Vikram Nagarajan James G. Analytis Alexei E. Koshelev John Singleton Yeonbae Lee Thomas Schenkel
author_facet	Nikola Maksimovic Ian M. Hayes Vikram Nagarajan James G. Analytis Alexei E. Koshelev John Singleton Yeonbae Lee Thomas Schenkel
author_sort	Nikola Maksimovic
title	Magnetoresistance Scaling and the Origin of H-Linear Resistivity in BaFe_{2}(As_{1-x}P_{x})_{2}
title_short	Magnetoresistance Scaling and the Origin of H-Linear Resistivity in BaFe_{2}(As_{1-x}P_{x})_{2}
title_full	Magnetoresistance Scaling and the Origin of H-Linear Resistivity in BaFe_{2}(As_{1-x}P_{x})_{2}
title_fullStr	Magnetoresistance Scaling and the Origin of H-Linear Resistivity in BaFe_{2}(As_{1-x}P_{x})_{2}
title_full_unstemmed	Magnetoresistance Scaling and the Origin of H-Linear Resistivity in BaFe_{2}(As_{1-x}P_{x})_{2}
title_sort	magnetoresistance scaling and the origin of h-linear resistivity in bafe_{2}(as_{1-x}p_{x})_{2}
publisher	American Physical Society
publishDate	2020
url	https://doaj.org/article/5c3f4483887e4f88b835d2ffe5803488
work_keys_str_mv	AT nikolamaksimovic magnetoresistancescalingandtheoriginofhlinearresistivityinbafe2as1xpx2 AT ianmhayes magnetoresistancescalingandtheoriginofhlinearresistivityinbafe2as1xpx2 AT vikramnagarajan magnetoresistancescalingandtheoriginofhlinearresistivityinbafe2as1xpx2 AT jamesganalytis magnetoresistancescalingandtheoriginofhlinearresistivityinbafe2as1xpx2 AT alexeiekoshelev magnetoresistancescalingandtheoriginofhlinearresistivityinbafe2as1xpx2 AT johnsingleton magnetoresistancescalingandtheoriginofhlinearresistivityinbafe2as1xpx2 AT yeonbaelee magnetoresistancescalingandtheoriginofhlinearresistivityinbafe2as1xpx2 AT thomasschenkel magnetoresistancescalingandtheoriginofhlinearresistivityinbafe2as1xpx2
_version_	1718391427931570176

Magnetoresistance Scaling and the Origin of H-Linear Resistivity in BaFe_{2}(As_{1-x}P_{x})_{2}

Ejemplares similares