Memory effects and KWW relaxation of the interacting magnetic nano-particles
E. Aydiner

TL;DR
This paper models the slow relaxation behavior of interacting magnetic nano-particles, demonstrating that their relaxation deviates from Debye and follows KWW stretched exponential dynamics influenced by memory effects, aligning with experimental observations.
Contribution
It introduces a simple operator formalism model for the relaxation of interacting nano-particles, highlighting the role of memory effects in KWW relaxation behavior.
Findings
Relaxation deviates from Debye and follows KWW in the presence of memory effects.
Frequency and temperature dependence are consistent with experimental data.
The model provides a pedagogical tool for understanding slow relaxation in nano-particle systems.
Abstract
The nano-particle systems under theoretically and experimentally investigation because of the potential applications in the nano-technology such as drug delivery, ferrofluids mechanics, magnetic data storage, sensors, magnetic resonance imaging, and cancer therapy. Recently, it is reported that interacting nano-particles behave as spin-glasses and experimentally show that the relaxation of these systems obeys stretched exponential i.e., KWW relaxation. Therefore, in this study, considering the interacting nano-particle systems we model the relaxation and investigate frequency and temperature behaviour depends on slow relaxation by using a simple operator formalism. We show that relaxation deviates from Debye and obeys to KWW in the presence of the memory effects in the system. Furthermore, we obtain the frequency and temperature behaviour depend on KWW relaxation. We conclude that 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 · Magnetic properties of thin films · Fractional Differential Equations Solutions
