Thermodynamic, Dynamic, Structural and Excess Entropy Anomalies for core-softened potentials
Ney M. Barraz Jr., Evy Salcedo, Marcia C. Barbosa

TL;DR
This study uses molecular dynamics to explore how different core-softened potentials with two length scales influence liquid-liquid phase transitions and anomalies, revealing the critical temperature's dependence on the slope between scales.
Contribution
It demonstrates that the critical temperature depends solely on the slope between the two length scales in core-softened potentials, and links anomalies to particle movement between these scales.
Findings
All systems exhibit a liquid-liquid phase transition ending at a critical point.
Critical temperature is consistent across different potential energy gaps, depending only on the slope.
Density, diffusion, and structural anomalies occur when particles move from the attractive to shoulder scale.
Abstract
Using molecular dynamic simulations we study three families of continuous core-softened potentials consisting of two length scales: a shoulder scale and an attractive scale. All the families have the same slope between the two length scales but exhibit different potential energy gap between them. For each family three shoulder depths are analyzed. We show that all these systems exhibit a liquid-liquid phase transition between a high density liquid phase and a low density liquid phase ending at a critical point. The critical temperature is the same for all cases suggesting that the critical temperature is only dependent on the slope between the two scales. The critical pressure decreases with the decrease of the potential energy gap between the two scales suggesting that the pressure is responsible for forming the high density liquid. We also show, using the radial distribution function…
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.
