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An indirect model for sintering thermodynamics

机译:烧结热力学的间接模型

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A model was proposed and used to calculated the changes in enthalpy $(Delta H^{o})$, entropy $(Delta S^{o}),$ and Gibbs energy $(Delta G^{o})$, as well as equilibrium constant $(K)$ relating to the sintering of alumina compacts. Specific nanopore volume $(V)$ of the compacts was assumed as a thermodynamic variable. A hypothetical equilibrium constant $(K_{h})$ and corresponding Gibbs energy $(Delta G_{h}^{o})$ were calculated depending on the $V$ value measured after each sintering. The thermodynamic relationships with the SI units were respectively evaluated for the initial-stage $(i)$ sintering between 1000 and 1200 $^{circ}$C and final-stage $(f)$ sintering between 1200 and 1600 $^{circ}$C in the following form: $, Delta G_{i}^{o}=-RTln K_{i}=Delta H_{i}^{o}-TDelta S_{i}^{o}=$161,042$-$110.5$T$ and $Delta G_{f}^{o}=-RTln K_{f}=Delta H_{f}^{o}-TDelta S_{f}^{o}=$39,000$-$47.5$T$.
机译:提出了一个模型,用于计算焓值$( Delta H ^ {o})$,熵$( Delta S ^ {o}),$和吉布斯能量$( Delta G ^ {o})的变化。 $,以及与氧化铝压块烧结有关的平衡常数$(K)$。压块的特定纳米孔体积$(V)$被假定为热力学变量。根据每次烧结后测得的$ V $值,计算出一个假设的平衡常数$(K_ {h})$和相应的吉布斯能量$( Delta G_ {h} ^ {o})$。与SI单元的热力学关系分别在1000和1200 $ ^ { circ} $ C之间的初始$(i)$烧结和在1200和1600 $ ^ {之间的最终阶段$(f)$烧结进行评估。 circ} $ C,格式如下:$ , Delta G_ {i} ^ {o} =-RT ln K_ {i} = Delta H_ {i} ^ {o} -T Delta S_ {i } ^ {o} = $ 161,042 $-$ 110.5 $ T $和$ Delta G_ {f} ^ {o} =-RT ln K_ {f} = Delta H_ {f} ^ {o} -T Delta S_ {f} ^ {o} = $ 39,000 $-$ 47.5 $ T $。

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