Abstract
$\begin{matrix}& \Delta {{H}_{f}}(\text{T}{{\text{i}}_{n\text{+1}}}\text{A}{{\text{C}}_{n}})=E(\text{T}{{\text{i}}_{n\text{+1}}}\text{A}{{\text{C}}_{n}})- \\& \ \ (n+1)\times E(\text{Ti})-E(\text{A})-n\times E(\text{C}) \\\end{matrix}$ |
$\begin{matrix}& {}^{0}G_{i}^{\varphi }(T)=G_{i}^{\varphi }(T)-H_{i,298.15}^{SER}= \\& \ \ \ a+b\times T+c\times T\times \ln (T)+d\times {{T}^{2}}+ \\& \ \ \ e\times {{T}^{-1}}+f\times {{T}^{3}}+g\times {{T}^{7}}+h\times {{T}^{-9}} \\\end{matrix}$ |
$\begin{matrix}& G_{\text{m}}^{\text{Fcc }\!\!\_\!\!\text{ A1}}={{x}_{\text{Ti}}}{}^{0}G_{\text{Ti}}^{\text{Fcc }\!\!\_\!\!\text{ A1}}+{{x}_{\text{Ir}}}{}^{0}G_{\text{Ir}}^{\text{Fcc }\!\!\_\!\!\text{ A1}}+ \\& \ \ RT({{x}_{\text{Ti}}}\ln ({{x}_{\text{Ti}}})+{{x}_{\text{Ir}}}\ln ({{x}_{\text{Ir}}}))+{{G}^{ex}} \\\end{matrix}$ |
$\begin{matrix}& {}^{0}G_{\text{m}}^{\text{T}{{\text{i}}_{\text{2}}}\text{AuC}}-2\times {}^{0}G_{\text{Ti}}^{\text{Hcp}}-{}^{0}G_{\text{Au}}^{\text{Fcc}}- \\& \ \ {}^{0}G_{\text{C}}^{\text{Grapite}}=\Delta H-\Delta S\times T \\\end{matrix}$ |
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