2013
DOI: 10.1103/physrevb.88.094428
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Analysis of magnetic neutron-scattering data of two-phase ferromagnets

Abstract: We have analyzed magnetic-field-dependent small-angle neutron scattering (SANS) data of soft magnetic two-phase nanocomposite ferromagnets in terms of a recent micromagnetic theory for the magnetic SANS cross section [D. Honecker and A. Michels, Phys. Rev. B $\mathbf{87}$, 224426 (2013)]. The approach yields a value for the average exchange-stiffness constant and provides the Fourier coefficients of the magnetic anisotropy field and magnetostatic field, which is related to jumps of the magnetization at interna… Show more

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Cited by 21 publications
(33 citation statements)
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“…6. We note that in nanocrystalline bulk ferromagnets the field dependence of spin-misalignment SANS can be several orders of magnitude between a field close to saturation and the coercive field (Honecker et al, 2011;Bick, Honecker et al, 2013;Honecker et al, 2013).…”
Section: Figurementioning
confidence: 83%
“…6. We note that in nanocrystalline bulk ferromagnets the field dependence of spin-misalignment SANS can be several orders of magnitude between a field close to saturation and the coercive field (Honecker et al, 2011;Bick, Honecker et al, 2013;Honecker et al, 2013).…”
Section: Figurementioning
confidence: 83%
“…To describe the scenario shown in Figure 1c, an analytical theory for Im(q) was developed by Honecker and Michels, [ 51,52 ] which is valid in the approach to saturation (see Equation ()). Figure a displays the calculated 2D patterns using this model for the field strengths of 321, 163, 85, and 45 mT, and in Figure 2b we plot the corresponding 2D correlation functions that we extracted from the synthetic scattering data using the Kaczmarz algorithm (see Equation ()).…”
Section: Resultsmentioning
confidence: 99%
“…a) Theoretical 2D SANS patterns Inormalm(q) calculated for the four field strengths μ 0 H = 321, 163, 85, 45 mT, using the same model and material parameters as in Honecker et al [ 51 ] The Fe crystallites are assumed to be well‐separated spheres and lognormally distributed with a mean size of 10 nm and σ=0.2. The plotted q range is 0.10.4 nm1, but the total q range we used for the calculations was 0.11.2 nm1.…”
Section: Resultsmentioning
confidence: 99%
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