1. Superconducting Stiffness and Coherence Length of FeSe0.5Te0.5 Measured in a Zero-Applied Field
- Author
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Amotz Peri, Itay Mangel, and Amit Keren
- Subjects
Superconductivity (cond-mat.supr-con) ,Condensed Matter - Strongly Correlated Electrons ,Strongly Correlated Electrons (cond-mat.str-el) ,Condensed Matter - Superconductivity ,FOS: Physical sciences ,Condensed Matter Physics ,superconductivity ,iron-based superconductors ,magnetism ,stiffness ,coherence length ,Fe1+ySexTe1−x ,Electronic, Optical and Magnetic Materials - Abstract
Superconducting stiffness $\rho_s$ and coherence length $\xi$ are usually determined by measuring the penetration depth $\lambda$ of a magnetic field and the upper critical field $H_{c2}$ of a superconductor (SC), respectively. However, in magnetic SC, e.g. some of the iron-based, this could lead to erroneous results since the internal field could be very different from the applied one. To overcome this problem in Fe$_{1+y}$Se$_x$Te$_{1-x}$ with $x \sim 0.5$ and $y \sim 0$ (FST), we measure both quantities with the Stiffnessometer technique. In this technique, one applies a rotor-free vector potential $\textbf{A}$ to a superconducting ring and measures the current density $\textbf{j}$ via the ring's magnetic moment $\textbf{m}$. $\rho_s$ and $\xi$ are determined from London's equation $\textbf{j}=-\rho_s\textbf{A}$ and its range of validity. This method is particularly accurate at temperatures close to the critical temperature $T_c$. We find weaker $\rho_s$ and longer $\xi$ than existing literature reports, and critical exponents which agree better with expectations based on the Ginzburg-Landau theory., Comment: 10 pages, 10 figures
- Published
- 2023
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