Abstract
In low saturating magnetic field, the magnetoresistive effect in a polycrystalline ferromagnet is described by the relation Δρ/Δρ0 = cos2α where Δρ is the resistivity change which occurs when the saturation magnetization Ms is oriented first normal then at an angle α to the electric current i . The maximum change Δρ0 is characteristic of the material. The uniform rotation model of a uniaxially anisotropic film in a transverse magnetic field H leads to a dependence of Δρ on H of the form Δρ/Δρ0 = h2 when i is normal to the anisotropy axis (K axis) and of the form Δρ/Δρ0 = 1−h2 when i is parallel to the K axis. In these expressions h is the ratio of H to HK , where HK = 2K/Ms , and K is the anisotropy energy constant. The present paper treats the transverse magnetization process in Ni-Fe alloy films on the basis of a simple model in which the K axes in local regions of the film are dispersed in direction about an average 〈K〉 axis. For a single numerical value of the dispersion angle β the transverse magnetoresistive behavior is described by Δρ/Δρ0 = (h+β)2 when i is normal to 〈K〉 and Δρ/Δρ0 = 1−(h+β)2 when i is parallel to 〈K〉 . The model also requires that the ratio of transverse remanent magnetization to Ms be sinβ . These predictions are experimentally verified for films which gave values of β from 0.1 to 0.3 (6° to 18°), and show the applicability of the Stoner-Wohlfarth theory to domain rotation.

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