Anomalous lattice dynamics in a sigma-Fe60V40 alloy: Mossbauer spectroscopic study

TL;DR

This study uses Mossbauer spectroscopy to analyze lattice dynamics in sigma-Fe60V40 alloy, revealing anomalous behavior linked to magnetic phases and significant magnetism influence on lattice vibrations.

Contribution

It provides new insights into the temperature-dependent lattice dynamics and anharmonic vibrations in a magnetic alloy, highlighting the impact of magnetism on lattice behavior.

Findings

Lower Debye temperatures in magnetic phases

Higher recoil-free fractions in magnetic phases

Identification of four vibrational regimes associated with magnetic states

Abstract

Lattice dynamics in a sigma-Fe60V40 compound, which shows a re-entrant magnetism and orders ferromagnetic ally at ca. 170K, was investigated with the Mossbauer spectroscopy in the temperature interval of 5-300 K. Two relevant spectral parameters viz. the average center shift, <CS>, and the relative recoil-free fraction, f/fo, were explored. The former yielded the Debye temperature, T_D1, and the mean-square velocity of vibration, <v^2>, while the latter T_D2 and the mean-square amplitude of vibrations, <x^2>. Significant differences in the lattice-dynamical behaviors in the magnetic and paramagnetic phases were revealed. In particular, the values of T_D were notably lower and those of f/fo greatly higher in the former. This anomalous result has likely its origin in a remarkably high inharmonic contribution to the vibrations found for the ground magnetic state (spin-glass). Especially anomalous behavior vs. temperature exhibits <x^2> where four well defined ranges could have been identified and ascribed to the paramagnetic, ferromagnetic and two spin-glass phases. Linear correlations between <v^2>-<x^2> were found within each of the four ranges. They enabled determination of force constants, hence a change of the potential energy, Ep, in each of the ranges. The total change of Ep=30 meV while the corresponding one of the kinetic energy, determined from the knowledge of <v^2>, was Ek=21 meV. The lack of balance between Ep and Ek follows from the anharmonic lattice-dynamical behavior observed in the spin-glass state. The results give a strong evidence that magnetism can significantly affect the lattice dynamics.