Weak pinning and vortex bundles in anisotropic Ca$_{10}$(Pt$_4$As$_8$)[(Fe$_{1-x}$Pt$_x$)$_2$As$_2$]$_5$ single crystals

TL;DR

This study maps the magnetic phase diagram of Ca$_{10}$(Pt$_4$As$_8$)[(Fe$_{1-x}$Pt$_x$)$_2$As$_2$]$_5$ single crystals, revealing vortex phases, anisotropy, and flux creep behaviors, with implications for understanding vortex matter in anisotropic superconductors.

Contribution

The paper provides the first detailed phase diagram of this compound, including vortex regimes and flux creep analysis, using multiple measurement techniques.

Findings

Identified vortex liquid, plastic creep, and elastic creep phases.

Determined the anisotropy of the upper critical field.

Measured the London penetration depth as 260 nm at 4 K.

Abstract

We report the magnetic field -- temperature ($H-T$) phase diagram of Ca$_{10}$(Pt$_4$As$_8$)[(Fe$_{1-x}$Pt$_x$)$_2$As$_2$]$_5$ ($x\approx 0.05$) single crystals, which consists of normal, vortex liquid, plastic creep and elastic creep phases. The upper critical field anisotropy is determined by a radio frequency technique via the measurements of magnetic penetration depth, $\lambda$. Both, irreversibility line, $H_{irr}(T)$, and flux creep line, $H^{SPM}(T)$, are obtained by measuring the magnetization. We find that $H_{irr}(T)$ is well described by the Lindemann criterion with parameters similar to those for cuprates, while small $H^{SPM}(T)$ results in a wide plastic creep regime. The flux creep rates in the elastic creep regime are in qualitative agreement with the collective creep theory for random point defects. A gradual crossover from a single vortex to a bundles regime is observed. Moreover, we obtain $\lambda(4~ \text K) = 260(26)$ nm through the direct measurement of the London penetration depth by magnetic force microscopy.