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Calculation of elastic energy contributions in single crystalline Cu-11.5wtAI-5.0wtNi shape memory alloy

机译:单晶Cu-11.5wt%Ai-5.0wt%Ni形记忆合金中弹性能量贡献的计算

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Using our local equilibrium model of the martensitic transformation [1] the elastic energy contributions, as the function of martensite volume fraction,ξ, in the phase transformation of single crystalline Cu-11.5wt%Al-5.0wt%Ni shape memory alloy were calculated from our measurements published earlier [2]. The derivative of the elastic energy δE/δξ=e (E is the total elastic energy stored/released during the austenite to martensite (A→M) as well as M→A transformation) could be calculated only irrespectively of the △ST0 term (T0 is the equilibrium transformation temperature and AS is the entropy change of phase transformation). But, since △ST0 is independent of ξ, the functions obtained reflect the ξ dependence of e as well as E quantities. From the DSC curves measured at zero uniaxial stress (σ = 0) [2], the ξ-T hysteric loop was constructed. Then the e(ξ) curves at fix σ as well as fix T were calculated. The E values obtained from the integral of e(ξ), fit well to the E(σ) as well as E(T) curves calculated from the strain-temperature and stresstemperature curves measured in [2].
机译:利用我们的局部平衡模型的马氏体变换[1]弹性能量贡献,作为马氏体体积分数的功能,计算单晶Cu-11.5wt%al-5.0wt%Ni形状记忆合金的相变。从我们之前发布的测量[2]。弹性能量ΔE/ΔΣ= e(e是在奥氏体期间储存/释放的总弹性能量,以及M→变换期间储存/释放),只能计算△st0术语( T0是平衡变换温度,并且是相变的熵变化)。但是,由于ST0独立于ξ,所以获得的功能反映了E的依赖性以及e数量。从零单轴应力(σ= 0)[2]测量的DSC曲线,构建ξ-T氢化环。然后计算修复σ的e(ξ)曲线以及修复t。从E(ξ)的积分获得的e值,适合于e(σ)以及从[2]中测量的应变 - 温度和胁迫性高温曲线计算的e(t)曲线。

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