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Can I read Upper critical field and thermally activated flux flow in single crystalline Tl$ {0.58}$Rb$ {0.42}$Fe$ {1.72}$Se$ 2$ on EtoBox?

Upper critical field and thermally activated flux flow in single crystalline Tl$ {0.58}$Rb$ {0.42}$Fe$ {1.72}$Se$ 2$ by Jiao, L.; Kohama, Y.; Zhang, J. L.; Wang, H. D.; Maiorov, B.; Balakirev, F. F.; Chen, Y.; Wang, L. N.; Shang, T.; Fang, M. H.; Yuan, H. Q. is a scholarly article available to read on EtoBox.

What is Upper critical field and thermally activated flux flow in single crystalline Tl$ {0.58}$Rb$ {0.42}$Fe$ {1.72}$Se$ 2$ about?

The upper critical field $\mu_0H_{c2}(T_c)$ of Tl$_{0.58}$Rb$_{0.42}$Fe$_{1.72}$Se$_2$ single crystals has been determined by means of measuring the electrical resistivity in both a pulsed magnetic field ($\sim$60T) and a DC magnetic field ($\sim$14T). It is found that $H_{c2}$ linearly increases with decreasing temperature for $\textbf{H}$$\parallel$$c$, reaching $\mu_0H_{c2}^{\textbf{H}\parallel c}(0\textrm{K})\simeq60$ T. On the other hand, a larger $\mu_0H_{c2}(0\textrm{K})$ with a strong convex curvature is observed for $\textbf{H}$$\perp$$c$ ($\mu_0H_{c2}^{\textbf{H}\perp c}$(18K)$\simeq$60T). This compound shows a moderate anisotropy of the upper critical field around $T_c$, but decreases with decreasing temperature. Analysis of the upper critical field based on the Werthamer-Helfand-Hohenberg (WHH) method indicates that $\mu_0H_{c2}(0\textrm{K})$ is orbitally limited for $\textbf{H}$$\parallel$$c$, but the effect of spin paramagnetism may play an important role on the pair breaking for $\textbf{H}$$\perp$$c$. All these experimental observations remarkably resemble those of the iron pnictide superconductors, suggesting a unified scenario for the iron-based superconductors. M

Author
Jiao, L.; Kohama, Y.; Zhang, J. L.; Wang, H. D.; Maiorov, B.; Balakirev, F. F.; Chen, Y.; Wang, L. N.; Shang, T.; Fang, M. H.; Yuan, H. Q.
Published
2011
Language
EN

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