First-order reversal-curve diagrams and reversible magnetization
By C. R. Pike. 2003
181 citations recorded by the source corpus.
Subfields: Electronic, Optical and Magnetic Materials, Geophysics, Molecular Biology
View Paper: https://www.semanticscholar.org/paper/6daf4d3f473a83ef49c070402838849381c71815
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Electronic, Optical and Magnetic Materials
- RichardJ . Harrison
- Joshua Feinberg
- A. Roberts
- D. Heslop
- Xiang Zhao
- Andrew J. Newell
- C. R. Pike
- R. Egli
In Geophysics
- A. Roberts
- D. Heslop
- Xiang Zhao
- Joshua Feinberg
- RichardJ . Harrison
- C. R. Pike
- Andrew J. Newell
- R. Egli
In Molecular Biology
- A. Roberts
- D. Heslop
- Joshua Feinberg
- Xiang Zhao
- RichardJ . Harrison
- C. R. Pike
- Andrew J. Newell
- R. Egli
Citations in the corpus
- FORCinel: An improved algorithm for calculating first‐order reversal curve distributions using locally weighted regression smoothing (2008, methodology): “The most common method is that used by Pike et al. [1999], whereby the magnetization is fitted using a second-order polynomial function:”
- Understanding fine magnetic particle systems through use of first‐order reversal curve diagrams (2014, methodology): “It creates a peak, or ridge, at Bc= 0 (Figure 12c); this method has been referred to as the “reversible ridge” method [Pike, 2003].”
- A high‐precision model of first‐order reversal curve (FORC) functions for single‐domain ferromagnets with uniaxial anisotropy (2005, background): “Similar negative regions are seen in other singledomain samples [Pike et al., 1999; Pike, 2003; Carvallo et al., 2004].”