Influence of Pre-Deformation Temperature on Mechanics Performance of NiTiNb Shape Memory Alloy: First-Principles Calculation

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Abstract:

Based on first-principles calculation, the mechanism of optimal pre-deformation temperature (Ms+30) for NiTiNb alloy was characterized and analyzed by several parameters, such as crystal constant, cohesive energy and the elastic constants. Simulation results showed that the shear modulus c′ and c44 of matrix NiTi phase was softened at 208K. At the same time, its cohesive energy obtained its local maximum value, which was originated from the easy transition ability of valence electrons in d orbital. In other words, the matrix NiTi phase was instable only when the pre-deformed temperature was not only for Ms but also to 208K (Ms+30K).

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Advanced Materials Research (Volumes 1004-1005)

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163-167

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August 2014

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© 2014 Trans Tech Publications Ltd. All Rights Reserved

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[1] X.Y. Huang, G.J. Ackland, K.M. Rabe, Crystal Structures and Shape-memory Behavior of NiTi, Nature materials. 2(2003) 307-311.

DOI: 10.1038/nmat884

Google Scholar

[2] C.S. Zhang, W. Cai, L.C. Zhao, Transformation Hysteresis and Stability of Strain Mertensitie in a Ni47Ti44Nb9 Alloy, ACTA Metallurgica Sinca A. 4(1991)436-440.

Google Scholar

[3] M.D. Segall, J.D. Lindan, M.J. Probert, First-principles Simulation: Ideas, Illustrations and the CASTEP code, Journal of Physics Condensed Matter. 14( 2002)2717-2744.

DOI: 10.1088/0953-8984/14/11/301

Google Scholar

[4] S.H. Vosko, L. Wilk, M. Nusair, Accurate Spin-dependent Electron Liquid Correlation Energies for Local Spin Density Calculations, Canadian Journal of Physics. 58(1980)1200-1211.

DOI: 10.1139/p80-159

Google Scholar

[5] D. Vanderbilt, Soft Self-consistent Pseudopotentials in a Aeneralized Eigenvalue Formalism, Physics Review B. 41(1990)7892-7895.

DOI: 10.1103/physrevb.41.7892

Google Scholar

[6] P. Pulay, Ab Initio Calculation of Force Constants and Equilibrium Geometries. I. Theory , Molecular Physics. 17(1969)197-204.

DOI: 10.1080/00268976900100941

Google Scholar

[7] T.H. Fischer, J. Almlöf, General Methods for Geometry and Wavefunction Optimization, Journal of Physical Chemistry. 96(1992)9768-9774.

Google Scholar

[8] O. Mercier, K.N. Melton, G. Gremaud, Single-crystal Elastic Constants of the Equiatomic NiTi Alloy Near the Martenstitic Transformation, Journal of Applied Physics. 51(1980)1833-1834.

DOI: 10.1063/1.327750

Google Scholar

[9] C.L. Tan, X.H. Tian, W. Cai, Martensitic Transformation of TiNiPd High-temperature Shape Memory Alloys: A First-principles Study , Physica B: Condensed. Matter, 404(2009)3662-3665.

DOI: 10.1016/j.physb.2009.06.094

Google Scholar

[10] C. Borgia, S. Olliges, M. Dietiker, G. Pigozzi, R. A Spolenak, Combinatorial Study on the Influence of Cu Addition, Film Thickness and Heat Treatment on Phase Composition, Eexture and Mechanical Properties of Ti-Ni Shape Memory Alloy, Thin Films Thin Solid Films. 518(2010).

DOI: 10.1016/j.tsf.2009.07.130

Google Scholar

[11] J.I. Brill, H.Y. Kim, T. Inamura, H. Hosoda, S. Miyazaki, Shape Memory Characteristics of Ti-22Nb-(2-8) Zr(at%) Biomedical Alloys, Materials Science and Engineering: A. 403(2005)334-339.

DOI: 10.1016/j.msea.2005.05.050

Google Scholar

[12] C. Zener, Contributions to the Theory of Beta-phase Alloys, Phys Review B. 71(1947)846-851.

DOI: 10.1103/physrev.71.846

Google Scholar

[13] N. Hatcher, O.Y. Kontsevoi, A.J. Freeman, Martensitic Transformation Path of NiTi, Physics Review B . 79(2009)020202-020205.

DOI: 10.1103/physrevb.79.020202

Google Scholar