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- W4283662322 abstract "Using the effective-field theory, we have investigated the dynamic behavior of a kinetic spin- S Blume Capel model which is an extension of the conventional kinetic Ising model with S ≥ 1 . For integer and half-integer spins, we have evaluated the dynamic phase diagrams. By introducing a constant bias field h b , we have focused on the emergence of metamagnetic anomalies in dynamic susceptibility versus bias field curves which arise for a narrow range of the bias field. For long periods, a close examination of susceptibility versus bias field data leads to a linear variation in 1 / ( h 0 − | h b p e a k | ) − log P curves where P is the field period. This result confirms that | h b p e a k | asymptotically approaches the oscillating field amplitude h 0 as 1 / log P in the slow critical dynamics regime. Our calculations indicate that recent findings regarding the DPT in kinetic Ising model also extents to the kinetic Blume–Capel model with arbitrary spin. • We investigate kinetic spin-S Blume–Capel model with magnetic bias field. • Dynamic phase transition properties and phase diagrams have been examined. • We explore anomalous metamagnetic fluctuations in dynamic susceptibility. • Dynamic generic phenomena is shown to extend beyond the kinetic Ising model." @default.
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- W4283662322 date "2022-10-01" @default.
- W4283662322 modified "2023-10-04" @default.
- W4283662322 title "Metamagnetic anomalies in the kinetic Blume–Capel model with arbitrary spin" @default.
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- W4283662322 doi "https://doi.org/10.1016/j.physa.2022.127867" @default.
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