2009
DOI: 10.1143/jpsj.78.013711
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Spin Susceptibility, Phase Diagram, and Quantum Criticality in the Eelctron-Doped High Tc Superconductor Ba(Fe1-xCox)2As2

Abstract: We report a systematic investigation of Ba(Fe 1Àx Co x ) 2 As 2 based on transport and 75 As NMR measurements, and establish the electronic phase diagram. We demonstrate that doping progressively suppresses the uniform spin susceptibility and low frequency spin fluctuations. The optimum superconducting phase emerges at x c ' 0:08 when the tendency toward spin ordering completely diminishes. Our findings point toward the presence of a quantum critical point near x c between the SDW (spin density wave) and super… Show more

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Cited by 194 publications
(278 citation statements)
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“…In addition to determining the electronic phase diagram of Ba(Fe 1−x Co x ) 2 As 2 as shown in Fig. 35(a), the 1/T 1 T obtained by NMR measurements is also related to the wave vector integral of the low-energy spin dynamic susceptibility χ ′′ (Q, f ) via 1/T 1 T = A/(T − θ) ∼ Q |A(Q)| 2 χ ′′ (Q, f )/f , where θ is the Curie-Weiss temperature (the temperature at which a plot of the reciprocal molar magnetic susceptibility against the absolute temperature T intersects the T -axis), f is the NMR frequency, a is the lattice constant, |A(Q)| 2 = |A cos(Q x a/2) cos(Q y a/2)| 2 is the form factor of transferred hyperfine coupling at the 75 As sites, and the wave vector summation of Q is taken over the entire first Bril-louin zone (Ning et al, 2009). By measuring the Codoping dependence of 1/T 1 T , one can fit the data with Curie-Weiss law and obtain the electron doping dependence of θ.…”
Section: G Electronic Nematic Phase and Neutron Scattering Experimenmentioning
confidence: 99%
“…In addition to determining the electronic phase diagram of Ba(Fe 1−x Co x ) 2 As 2 as shown in Fig. 35(a), the 1/T 1 T obtained by NMR measurements is also related to the wave vector integral of the low-energy spin dynamic susceptibility χ ′′ (Q, f ) via 1/T 1 T = A/(T − θ) ∼ Q |A(Q)| 2 χ ′′ (Q, f )/f , where θ is the Curie-Weiss temperature (the temperature at which a plot of the reciprocal molar magnetic susceptibility against the absolute temperature T intersects the T -axis), f is the NMR frequency, a is the lattice constant, |A(Q)| 2 = |A cos(Q x a/2) cos(Q y a/2)| 2 is the form factor of transferred hyperfine coupling at the 75 As sites, and the wave vector summation of Q is taken over the entire first Bril-louin zone (Ning et al, 2009). By measuring the Codoping dependence of 1/T 1 T , one can fit the data with Curie-Weiss law and obtain the electron doping dependence of θ.…”
Section: G Electronic Nematic Phase and Neutron Scattering Experimenmentioning
confidence: 99%
“…This is not typically observed in doped 1111-type materials; however, a similar change in resistivity behavior at this transition upon alloying has been observed upon substitution of Co and Cr in BaFe 2−x Co x As 2 . [32,33,34] The upturn in resistivity is present in materials with x as high as 0.67 ( Figure 3b, inset), indicating a phase transition persists to quite high Ru concentrations. Figure 4 shows the results of thermal transport measurements on PrFe 1−x Ru x AsO.…”
Section: Transport Propertiesmentioning
confidence: 99%
“…28 In the Fe based superconductors, many experimental results of 1/T 1 have been published. [29][30][31][32][33][34][35] It was found that the coherence peak in 1/T 1 is absent in many compounds, like electron-doped Ba(Fe 1−x Co x ) 2 As 2 and hole-doped Ba 1−x K x Fe 2 As 2 .…”
Section: 27mentioning
confidence: 99%