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Lattice Thermal Expansion of the Shape Memory Alloys Cu-Al-Ni, Cu-Al-Zn, Cu-Al-Be And Cu-Al-Pd

机译:形状记忆合金的晶格热膨胀Cu-Al-Ni,Cu-Al-Zn,Cu-Al-Be和Cu-Al-Pd

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Theoretical and experimental investigations are being carried out on Cu based alloys due to their technologically important shape memory properties and pseudo-elasticity, which are intimately associated with the martensitic transformation. The transition between the two phases, martensite to austenite, is of continued interest in academics and in industry. The shape memory effect, superelastic properties and biocompatibility are being applied in a variety of fields. Cu based SMA system has large vibrational entropy, high damping capacity and good economic viability. All these make it a potential candidate in the field of sensors and actuators. The concurrent knowledge of the second order elastic constants (SOEC) and third order elastic constants (TOEC) enables a better understanding of the nonlinear elasticity exhibited by these alloys. We have used a model based on deformation theory and Keating's potential scheme to obtain the expressions for TOEC of the above alloys. In this paper we have calculated the complete sets of six non-vanishing TOEC of Cu-Al-Ni, Cu-Al-Zn, Cu-Al-Be and Cu-Al-Pd and are presented along with the available experimental data. It is remarkable that all the third order elastic constants are negative, indicating an increase in the vibrational frequencies under stress, giving rise to an increase in the strain-free energy. The absolute values of the TOEC are large. This means that the bcc phase observed is considerably anharmonic. The TOEC C{sub}144 representing the shear mode has a smaller value than C{sub}111. Hence, the effect of pressure is much greater on longitudinal wave velocity than on the shear wave velocity in the above Cu based SMA. The mode Gruneisen parameters of the acoustic waves are determined based on the quasi-harmonic approximation method. The low temperature limit of the lattice thermal expansion and the Anderson- Gruneisen parameter of these alloys are also obtained.
机译:由于其技术重要的形状记忆性能和伪弹性,在Cu基合金中进行了理论和实验研究,与马氏体转化密切相关。两阶段与奥氏体之间的过渡,对学者和工业持续兴趣。形状记忆效应,超弹性性能和生物相容性施加在各种场中。 CU基SMA系统具有巨大的振动熵,阻尼能力高,经济良好的活力。所有这些都使其成为传感器和执行器领域的潜在候选者。二阶弹性常数(SOEC)和三阶弹性常数(TOEC)的并行知识能够更好地理解这些合金所表现出的非线性弹性。我们使用了基于变形理论和Keating的潜在方案的模型,以获得上述合金的TOEC的表达。在本文中,我们已经计算了Cu-Al-Ni,Cu-al-Zn,Cu-Al-Be和Cu-Al-Pd的完整六种非消失ToEC,并与可用的实验数据一起呈现。值得注意的是,所有三阶弹性常数都是负的,表明压力下的振动频率增加,从而产生无应变能量的增加。 TOEC的绝对值很大。这意味着观察到的BCC阶段具有很大的anharmonic。表示剪切模式的TOEC C {SUB} 144具有比C {SUB} 111的值较小。因此,对纵向波速度的效果大得多大于上述Cu基SMA中的剪切波速度。基于准谐波近似方法确定声波的模式Gruneisen参数。还获得了晶格热膨胀的低温限制和这些合金的anderson- Gruneisen参数。

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