We study the phase diagram of the mean-field spin-1 Ising ferromagnet in a uniform magnetic field H and a random crystal field Ai, with probability distribution P(Ai) = p6(Ai -A) + (1 -p)f(Ai). We analyse the effects of randomness on the first-order surfaces of the A-T-H phase diagram for different
Frequency dependence of the Ising–hysteresis phase–diagram: Mean field analysis
✍ Scribed by Atchara Punya; Rattikorn Yimnirun; Pitak Laoratanakul; Yongyut Laosiritaworn
- Book ID
- 103888273
- Publisher
- Elsevier Science
- Year
- 2010
- Tongue
- English
- Weight
- 550 KB
- Volume
- 405
- Category
- Article
- ISSN
- 0921-4526
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✦ Synopsis
In this study, the magnetic hysteresis properties of the Ising model in an oscillating external magnetic field were evaluated using mean field analysis. The average magnetization over a full oscillating field-cycle, as a function of the field amplitude, field frequencies and temperature, was investigated. The dynamic phase transition boundaries between the dynamic ferromagnetic and paramagnetic phases were defined on the field amplitude and temperature plane for each field frequency, in order to study the effect of frequency on the hysteresis dynamic phase transition. For the results, the hysteresis behaviors across the dynamic phase transition boundary were observed using varying field frequencies. The frequency dispersion of the hysteresis area, the remanence and the coercivity were categorized into three distinct types. These phenomena can be explained through an understanding of the role of frequency in the alteration of the dynamic phase boundaries, something which results in anomalous hysteresis properties as a function of frequency.
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