2002
DOI: 10.1126/science.1075302
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Direct Observation of Internal Spin Structure of Magnetic Vortex Cores

Abstract: Thin film nanoscale elements with a curling magnetic structure (vortex) are a promising candidate for future nonvolatile data storage devices. Their properties are strongly influenced by the spin structure in the vortex core. We have used spin-polarized scanning tunneling microscopy on nanoscale iron islands to probe for the first time the internal spin structure of magnetic vortex cores. Using tips coated with a layer of antiferromagnetic chromium, we obtained images of the curling in-plane magnetization arou… Show more

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Cited by 873 publications
(568 citation statements)
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“…Vortices have a winding number of n = + 1 and a polarity of p = ± 1, whereas antivortices have n = − 1 (refs 1-3). Magnetic vortices are characterized by an in-plane curling magnetization (chirality) and a nanometer-sized central region with an out-of-plane magnetization (polarity) [4][5][6] . The latter is defined by a clockwise (c = 1) or counter-clockwise (c = − 1) rotation of the in-plane magnetization.…”
mentioning
confidence: 99%
“…Vortices have a winding number of n = + 1 and a polarity of p = ± 1, whereas antivortices have n = − 1 (refs 1-3). Magnetic vortices are characterized by an in-plane curling magnetization (chirality) and a nanometer-sized central region with an out-of-plane magnetization (polarity) [4][5][6] . The latter is defined by a clockwise (c = 1) or counter-clockwise (c = − 1) rotation of the in-plane magnetization.…”
mentioning
confidence: 99%
“…Of course, depolarizing fields are likely to be present at the edges of the PZN-12PT lamellae, and these should drive flux closure in some form. However, previous work on BaTiO 3 [19] and Pb(Zr,Ti)O 3 [17], has already established that the effects of depolarizing fields can be successfully accommodated by flux closure at a single length scale (mesoscale). Additional internal depolarizing fields caused within a mesoscale flux closure object should not be present.…”
mentioning
confidence: 99%
“…Simplified geometries such as disks and squares that exhibit a flux closure domain state (Landau state) can be used to circumvent some of the limitations of nanowire geometries. In a flux-closure or vortex state, the magnetization curls around in a clockwise (CW) or counter-CW (CCW) direction [12][13][14] . In square structures, the magnetization tends to follow the edges of the square to minimize the dipolar energy and diagonal Bloch walls form to reduce the quantum mechanical exchange energy.…”
mentioning
confidence: 99%