Abstract

First-order reversal curve diagrams, or FORC diagrams, have been studied to determine if the widths of their distributions along the interaction and coercivity axes can be related to the mean-field magnetization dependent interaction field (MDIF). Arrays of nanowires with diameters ranging from 18 up to 100 nm and packing fractions varying from 0.4 to 12% have been analyzed. The mean-field MDIF has been measured using the remanence curves and used as a measuring scale on the FORC diagrams. Based on these measurements, the full width of the interaction field distribution and the full width at half maximum (FWHM) of the FORC distribution profile along the interaction field direction are shown to be proportional to the MDIF, and the relation between them is found. Moreover, by interpreting the full width of the coercive field distribution in terms of the dipolar induced shearing, a simple relation is found between the width of this distribution and the MDIF. Furthermore, we show that the width of the FORC distribution along the coercive field axis is equal to the width of the switching field distribution obtained by the derivation of the DC remanence curve. This was further verified with the switching field distribution determined using in-field magnetic force microscopy (MFM) for very low density nanowires. The results are further supported by the good agreement found between the experiments and the values calculated using the mean-field model, which provides analytical expressions for both FORC distributions.

Highlights

  • First-order reversal curve diagrams, or First order reversal curves (FORC) diagrams, have been studied to determine if the widths of their distributions along the interaction and coercivity axes can be related to the mean-field magnetization dependent interaction field (MDIF)

  • The first quantity corresponds to the full width of the interaction field distribution IFD, which was taken as the maximum span of the distribution along the Hu axis

  • The FORC diagrams for the 22 samples presented in this study with their corresponding measured quantities ( IFD and coercive field distribution (CFD) ) are shown in Supplementary Fig. SI1

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Summary

Introduction

First-order reversal curve diagrams, or FORC diagrams, have been studied to determine if the widths of their distributions along the interaction and coercivity axes can be related to the mean-field magnetization dependent interaction field (MDIF). A FORC diagram should allow us to derive a quantitative measurement of the interaction field, provide information to interpret the width of the CFD, and eventually relate it to the intrinsic CFD This has proven to be very difficult, and in many cases, only qualitative information is obtained from these diagrams. FORC diagrams measured in arrays of nanowires (NW) have been analyzed considering a first-order mean-field approach for the dipolar interaction field and the shearing of the M(H) curves caused by the interaction. We found that the width of the distributions along the interaction and coercive field axes scale linearly with the average interaction field value

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