Abstract

With nanomagnets increasingly being used and proposed as functional units for in vivo applications, it is vital to understand how to optimize their structure, geometry, and size, and their responses to electromagnetic stimulation. Herein, we predicate how to do so for synthetic antiferromagnetic structures that are subjected to external magnetic control. Because the structures are on the scale of biological entities, interactions with cells and molecular constituents can be extreme and careful design must be undertaken to avoid detrimental effects. Thus, the magnetic responses of multilayers, as demonstrated in experiments by Koh et al. [e.g., Hu et al., Adv. Mater. 20, 1479 (2008) and Koh et al., J. Appl. Phys. 107, 09B522 (2010)], are understood using a fully dynamical investigation based on Landau–Lifshitz–Gilbert equations. We find that during the fabrication of the structures the axial positions of the nanomagnets become offset from each other, leading to the characteristic magnetic hysteresis shapes witnessed. We then find the magnetic nano‐mechanical forces generated by such structures. The conical synthetic antiferromagnetic nanoparticles with two magnetic layers – Left: the magnetic flux density is shown on the surface of the structure in a magnetic flux density of B = 0.08 T. Middle and right: orientations of the magnetic moments of the two magnetic layers.

Highlights

  • The manufacture of synthetic antiferromagnetic (SAF) nanoparticles for biomedical applications is of high importance because of their outstanding magnetic properties [1]

  • 3 Conclusions We have taken the SAF structures that consist of two coupled nanomagnets that are similar to those ß 2014 WILEY-VCH Verlag GmbH & Co

  • We have considered non-ionizing magnetic fields applied at radio frequencies to the SAF structures

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Summary

Introduction

The manufacture of synthetic antiferromagnetic (SAF) nanoparticles for biomedical applications is of high importance because of their outstanding magnetic properties [1]. In order to describe the magnetic energy of the SAF structure with N magnetic layers, and its magnetic response, we write the energy equation that contains coupling strength (J), anisotropy constants (K), magnetization (M), and an applied magnetic field (Ha)

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