In
this work, the solubility of dimethyl terephthalate (DMT) in
alcohols (methanol, ethanol, n-propanol, i-propanol, n-butanol, and i-butanol), esters (ethyl acetate, i-propyl acetate, n-propyl acetate, n-butyl acetate, n-amyl acetate, and methyl propionate), ketones (acetone,
methyl ethyl ketone, and cyclohexanone), acetonitrile, and chloroform
was experimentally determined. The solubility of DMT in these solvents
follows the order: chloroform > esters and ketones > acetonitrile
> alcohols and increases with increasing temperature. The solubility
of DMT as a function of temperature has been regressed in terms of
three semiempirical models (modified Apelblat, λh, and three-parameter Van’t Hoff) and two activity coefficient
models (Wilson and nonrandom two-liquid), which gave a maximum relative
average deviation of 2.32% and a maximum root-mean-square deviation
of 31.63 × 10–5. Better fittings were obtained
with the activity coefficient models. In addition, the mixing properties
(Gibbs energy, enthalpy, entropy, as well as activity coefficients
and reduced excess enthalpy at infinitesimal concentration) were evaluated
using the Wilson model.
In this work, the
solubility of bezafibrate
in 16 pure solvents including 9 alcohols (methanol, ethanol, n-propanol, iso-propanol, n-butanol, iso-butanol, sec-butanol,
1-pentanol, and iso-pentanol), 4 alkyl acetate (ethyl
acetate, n-propyl acetate, n-butyl
acetate, and methyl propionate), 2 ketones (methyl ethyl ketone and
cyclohexanone) and one nitrile (acetonitrile) and in binary mixed
solvents (methanol + acetonitrile) at temperature of 283.15–323.15
K was determined. The solubility of bezafibrate in pure solvents was
simulated using modified Apelblat, Van’t Hoff, Wilson, and
NRTL model. That in binary mixed solvents was simulated using the
modified Apelblat and Apelblat–Jouyban–Acree model.
The thermodynamic mixing properties (Δmix
G, Δmix
H, Δmix
S, γ1
∞, and H
1
E,∞) of the
bezafibrate-pure solvent systems were evaluated based on the solubility
data and Wilson model.
Transition-metal
spinel oxides have attracted considerable interest
as high-performance electrodes for electrochemical energy storage
and conversion, where irreversible or reversible spinel–rocksalt
(S–R) phase transformation at the oxide surface has been frequently
observed, which sensitively controls their performance. Exploring
key factors controlling the S–R transformation and its reversibility
at the atomic scale is important for understanding the electrochemical
performance of spinel oxides. Using Co3O4 nanoparticles
as an example, which represent a promising electrocatalyst for the
oxygen evolution reaction, we present in situ atomic-scale imaging
of the S–R transformation by using aberration-corrected scanning
transmission electron microscopy combined with the integrated differential
phase contrast imaging technique to visualize oxygen anions and transition-metal
cations simultaneously. We reveal that the S–R transformation
is not only determined by the oxygen vacancy formation energy but
also largely controlled by the surface polarity of the reconstructed
rocksalt layer, leading to a faster S–R transformation at the
(001) surface than the (111) surface. Moreover, cobalt and oxygen
vacancies are directly identified at the spinel/rocksalt interface,
leading to the formation of an intermediate defective rocksalt phase
and a two-step S–R transformation process. The existence of
the intermediate defective rocksalt phase or not decisively controls
the reversibility of the two-step S–R transformation. The uncovered
facet dependence and vacancy-controlled reversibility of the S–R
transformation provide important insights into the shape-dependent
reactivity and stability of spinel oxide electrodes for electrochemical
energy applications.
In this paper, a finite element (FE) model is developed to investigate lattice hydrogen diffusion in a solid metal under the influence of stress and temperature gradients. This model is applied to a plate with a circular hole which is subjected to temperature and hydrogen concentration gradients. It is demonstrated that temperature gradients significantly influence hydrogen diffusion and hence susceptibility to hydrogen embrittlement when utilizing hydrogen for gas turbines.
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