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Journal ArticleDOI

Fields and transforms for thin film heads

TLDR
In this paper, a 2D Green's function is integrated to yield exact analytic expressions for the vector magnetic fields and Fourier transforms associated with thin film heads, which accurately represent the fields at all corners, both at the gap and at the pole edges.
Abstract
Analytical expressions for the vector magnetic fields and Fourier transforms associated with thin film heads are presented. These results are derived from accurate, approximate expressions for the surface field of an asymmetric thin film head determined from conformal mapping solutions. A 2D Green's function is integrated to yield exact analytic expressions for the fields, which are of no more complexity than the Karlqvist field approximations. In spite of their simplicity, these expressions accurately represent the fields at all corners, both at the gap and at the pole edges. These results are only approximate at spatial distances beyond the head edges and at wavelengths beyond about ten times the total head length. The Fourier transform of the surface field is also given in simple analytic form. As an example of the use of these expressions, it is shown how the effect of pole length to gap length ratio an pulse superposition can be easily estimated. >

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Citations
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Journal ArticleDOI

Recording technologies for terabit per square inch systems

TL;DR: This paper re-examines several aspects of a proposed terabit per square inch recording system and discusses some of the critical technologies required to support such extreme areal densities.
Journal ArticleDOI

Writing of high-density patterned perpendicular media with a conventional longitudinal recording head

TL;DR: In this article, a quasistatic write/read tester was used to study aspects of the recording physics of magnetic islands in CoCrPt media with ∼100 nm lateral dimension using a focused ion beam.
Journal ArticleDOI

Approaches to tilted magnetic recording for extremely high areal density

TL;DR: In this article, the advantages of tilted magnetic recording have been investigated and compared in detail, and it was shown that slightly oriented (in-plane) tilted media show a tremendous improvement in recording performance, which may release the pressure on the fabrication of perfect tilted disk magnetic media.
Journal ArticleDOI

Approximate three-dimensional head fields for perpendicular magnetic recording

TL;DR: In this article, the authors proposed a method for obtaining approximate, but very accurate, 3D head fields for perpendicular magnetic recording heads using an assumed form for the scalar magnetic potential variation between a pole or shield and the underlayer.
Journal ArticleDOI

Tilted media by micromagnetic simulation: A possibility for the extension of longitudinal magnetic recording?

TL;DR: In this paper, the magnetization reversal mechanism is systematically analyzed to determine the angular dependence of coercivity of the tilted media and a sharp transition is observed for the good recording direction.
References
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Journal ArticleDOI

Introduction to magnetic recording

TL;DR: This introduction to magnetic recording aims to introduce readers to the science of magnetic recording by explaining the basics of magnetism and its applications in literature.
Journal ArticleDOI

Fundamentals of the magnetic recording process

TL;DR: The basic phenomena associated with the recording and reproduction of signals on magnetic recording media are described in this article, where the playback-isolated voltage pulse and square-wave voltage spectrum are discussed in detail for various magnetization orientations.
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Dependence of reproducing gap null on head geometry

TL;DR: In this paper, the spatial frequency response of reproduce heads with infinite depth, but finite pole length, was determined by superposition of conformal map solutions for simpler geometries, yielding closed form approximations of the frequency response which are accurate to better than 7% for any head length-to-gap length ratio and any spatial frequency.
Journal ArticleDOI

An approach for deriving field equations for magnetic heads of different geometrical configurations

TL;DR: In this paper, an approach for deriving field equations for virtually any magnetic head configuration is described, and results obtained from the new equations and those obtained from previously derived equations are compared to results obtained using the finite difference method.