2002
DOI: 10.1103/physrevb.66.132402
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Effective dipolar boundary conditions for dynamic magnetization in thin magnetic stripes

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Cited by 319 publications
(242 citation statements)
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“…In other words, the edge pinning of magnetization in wires transversely magnetized to full saturation must have extrinsic character. This situation is to be contrasted with the case of ideal wires magnetized parallel to the wire edge, where demagnetizing fields lead to intrinsic partial pinning of the dynamic magnetization at the wire edges 44 . It has also been previously shown that the effective boundary conditions for wires that are not fully magnetized by a transverse magnetic field H < H e are different from the free boundary conditions 34 .…”
Section: Resultsmentioning
confidence: 98%
“…In other words, the edge pinning of magnetization in wires transversely magnetized to full saturation must have extrinsic character. This situation is to be contrasted with the case of ideal wires magnetized parallel to the wire edge, where demagnetizing fields lead to intrinsic partial pinning of the dynamic magnetization at the wire edges 44 . It has also been previously shown that the effective boundary conditions for wires that are not fully magnetized by a transverse magnetic field H < H e are different from the free boundary conditions 34 .…”
Section: Resultsmentioning
confidence: 98%
“…The positions of the nodes are determined by the effective width w * of the waveguide felt by the centre mode, which is further associated with the boundary condition of the waveguide. 43,44 In our micromagnetic simulations, no boundary conditions were artificially imposed a priori on the lateral surfaces. In the theoretical calculations, the value of w * could not be chosen arbitrarily, otherwise the agreement with the simulations would not be accomplished.…”
Section: Resultsmentioning
confidence: 99%
“…For a stripe of rectangular cross-section the modes are characterized by a standing-wave type dynamic magnetization distribution across the stripe cross-section and by a monochromatic propagating wave with the longitudinal wavenumber k z along the stripe. Importantly, for stripes with a large ratio p of width to thickness the thickness distribution of the dynamic magnetization is practically homogeneous, whereas in the direction of the stripe width the standing spin waves possess considerably decreased amplitudes at the edges due to dynamic demagnetization effects [11]. Previous calculations (see Fig.…”
mentioning
confidence: 95%