Abstract

The thermal history of melts leads to three liquid states above the melting temperatures Tm containing clusters—bound colloids with two opposite values of enthalpy +Δεlg × ΔHm and −Δεlg × ΔHm and zero. All colloid bonds disconnect at Tn+ > Tm and give rise in congruent materials, through a first-order transition at TLL = Tn+, forming a homogeneous liquid, containing tiny superatoms, built by short-range order. In non-congruent materials, (Tn+) and (TLL) are separated, Tn+ being the temperature of a second order and TLL the temperature of a first-order phase transition. (Tn+) and (TLL) are predicted from the knowledge of solidus and liquidus temperatures using non-classical homogenous nucleation. The first-order transition at TLL gives rise by cooling to a new liquid state containing colloids. Each colloid is a superatom, melted by homogeneous disintegration of nuclei instead of surface melting, and with a Gibbs free energy equal to that of a liquid droplet containing the same magic atom number. Internal and external bond number of colloids increases at Tn+ or from Tn+ to Tg. These liquid enthalpies reveal the natural presence of colloid–colloid bonding and antibonding in glass-forming melts. The Mpemba effect and its inverse exist in all melts and is due to the presence of these three liquid states.

Highlights

  • The thermodynamic transition at Tg is characterized by a second-order phase transition and a heat capacity jump defined by the derivative of the difference (εls (θ) − εgs (θ)) ∆Hm which is equal to 1.5 ∆Sm for many glass transitions with ∆Sm being the melting entropy [9]

  • Our models of homogeneous nucleation and configurons explained the formation of liquid phases above Tg with mean-range order disappearing at a temperature Tn+

  • La50 Al35 Ni15 observed with Nuclear Magnetic Resonance (NMR) at TLL = 1063 and 1033 Knight shift (Ks), respectively, occurred at the temperature Tn+ corresponding to the liquidus temperature of these two alloys

Read more

Summary

Introduction

Publisher’s Note: MDPI stays neutral with regard to jurisdictional claims in published maps and institutional affiliations. The thermodynamic transition at Tg is characterized by a second-order phase transition and a heat capacity jump defined by the derivative of the difference (εls (θ) − εgs (θ)) ∆Hm which is equal to 1.5 ∆Sm for many glass transitions with ∆Sm being the melting entropy [9]. Our nucleation model of melting the liquid mean-range order by breaking residual bonds predicted all values of Tn+ and exothermic enthalpies at this temperature. The observation of endothermic latent heats showed the existence of three liquid states at Tm , the first one with a positive enthalpy εgs (0) × ∆Hm , the second one zero, and the third one −εgs (0) × ∆Hm , which is negative.

The Homogeneous Nucleation
Exothermic Enthalpy Delivered at 688 K in Al88
Exothermic
Three Liquid States above the Melting Temperature
The enthalpy coefficients ofPPd
14. A phenomenon analogous to hysteresis ledKnight to a second
14. Temperature of 27 AlThe knight
Predictions of First-Order
Predictions of First-Order Transitions in La50 Al35 Ni15 Glass-Forming Melt
Predictions of Glass Transition Temperature of Fe2B Melt
Predictions of Glass Transition Temperature of Fe2
Perspectives
Three Liquid States Associated with Bonding–Antibonding of Superatoms
Findings
Conclusions
Full Text
Published version (Free)

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call