Blume-Capel model on cylindrical Ising nanowire with core/shell structure: Existence of a dynamic compensation temperatures
Mehmet Ertas, Ersin Kantar

TL;DR
This study investigates the dynamic phase transitions and compensation phenomena in a Blume-Capel model on a cylindrical Ising nanowire with core/shell structure under an oscillating magnetic field, revealing complex phase diagrams and multiple compensation points.
Contribution
It introduces a mean-field dynamical analysis of the Blume-Capel model on nanowires, identifying multiple compensation behaviors and phase diagram features not previously detailed.
Findings
Identification of dynamic phase transition points.
Discovery of multiple compensation temperatures, including W-type behaviors.
Construction of phase diagrams with various magnetic phases.
Abstract
We present a study, within a mean-field approach, of the kinetics of the spin-1 Blume-Capel model on cylindrical Ising nanowire in the presence of a time-dependent oscillating external magnetic field. We employ the Glauber transition rates to construct the mean-field dynamical equations. We investigate the thermal behavior of the dynamic order parameters. From these studies, we obtain the dynamic phase transition (DPT) points. Then, we study the temperature dependence of the dynamic total magnetization to find the dynamic compensation points as well as to determine the type of behavior. We also investigate the effect of a crystal-field interaction and the exchange couplings between the nearest-neighbor pairs of spins on the compensation phenomenon and construct the phase diagrams in four different planes. The dynamic phase diagrams contain paramagnetic (P), ferromagnetic (F), the…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsTheoretical and Computational Physics · Quantum many-body systems · Magnetism in coordination complexes
