dc.relation.reference | [1]A. G. Khachaturyan. Theory of Structural Transformations in Solid . Wiley, New York, 1983.
[2]A. L. Roytburd. Martensitic Transformation as a Typical Phase Transformation in solids. Solid State Phys.,
33:317-390,1978.
[3]J. M. Ball and R. D. James. Fine Phase Mixtures as Minimiz-
ers of Energy. Arch. Rat. Mech. Anal.,100:13-52,1987.
[4]J. M. Ball and R. D. James. Proposed Experimental Tests of a Theory of Fine Microstructure and the Two Well Problem. Phil. Trans. Royal Soc. London A, 338:389-450, 1992.
[5]J. S. Bowles and J. K. MacKenzie. The Crystallography of Martensite Transformations 1 and 2. Acta Metall., 2:129-137, 1954.
[6]J. Slutsker, A. Artemev, and A. L. Roytburd. Morphological Transition of Elastic Domain Structures in Constrained Layers. J. Appl. phys, 91:9049-9058, 2002.
[7]J. Wang, Y. Li, L. Q. Chen, and T. Y. Zhang. The Effect of Mechanical strains on the Ferroelectric and Dielectric Properties of a Model Single Crystal Phase Field Simulation. Acta Mater., 53:2495:2507, 2005.
[8]J. Wang, S. Q. Shi. L. Q. Chen, Y. Li, and T. Y. Zhang. Phase Field Simulations of Ferroelectric / Ferroelastic Polarization Switching. Acta Materialia, 52:749-764, 2004.
[9]J. Wang, Y. Li, L. Q. Chen, and T. Y. Zhang. The effect of Mechanical strains on the ferroelectric and dielectric properties of a Model single crystal Phase - field simulation. Acta Mater.,53:2495-2507, 2005.
[10]J. X. Zhang and L. Q. Chen. Phase - Field Model for ferromagnetics Shape Memory Alloys. Phil. Mag. Letters, 85:533-541, 2005.
[11]K. Bhattacharya and R. D. James. The Material is the Mach- ine. Science, 307:53-54, 2005.
[12]K. Bhattacharya and R. V. Kohn. Symmetry, Texture and the Recoverable Strain of Shape Memory Polycrystals. Acta Mater.,44:529-542, 1996.
[13]K. Bhattacharya. Comparison of the Geometrically Nonline- ar and Linear Theories of Martensitic Transformation. Cont. Mech. Thermodyn., 5:205-242, 1993.
[14]K. Bhattacharya. Microstructure of Martensite. Oxford University Press, Oxford, 2003.
[15]K. Bhattacharya., A. DeSimone, K. F. Hane, R. D. James, and C. J.Palmstrm. Tents and Tunnels on Martensitic Films. Materials Science and Engineering A, 273:685-689, 1999.
[16]K. Otsuka and C. M. Wayman. Shape Memory Materials. Cambridge University Press, Cambridge, 1998.
[17]K. Bhattacharya and R. D. James. A Theory of Thin Films of Martensitic Materials with Applications to Microactuators. J. Mech. Phys. Solids, 47:531-576, 1999.
[18]K. Bhattacharya and R. V. Kohn. Elastic Energy Minimizat- ion and the Recoverable Strains of Polycrystalline Shape Memory Materials. Arch. Rat. Mech. Anal., 139:99-180, 1997.
[19]K. Thornton. J. Agren and P.W. Voorhees. Modeling the Evolution of Phase Boundaries in Solids at the Meso- and Nano - Scales. Acta Mater., 51:5675-5710, 2003.
[20]L. Q. Chen. Phase - Field Models for Microstructure Evolu-
tion. Annu. Rev. Mater. Res., 32:113-40, 2002.
[21]M. Wechsler, D. Libermann, and T. Read. On the Theory of the formation of Martensite. Trans. AIME., 197:1503-1515, 1953.
[22]P. Krulevitch, A. P. Lee, P. B. Ramsey, J. C. Trevino, J. Hamilton, and M. A. Northrup. Thin Film Shape Memory Alloy Microactuators. Journal of Microelectromechanical System, 5:270-282, 1996.
[23]S. Sreekala and G. Ananthakrishna. Two-Dimensional Mod
-el for Ferromagnetic Martensites. Phys. Rev. B 72,134403,
2005.
[24]T. Iwamoto. Multiscale computational simulation of defor-
mation behavior of TRIP steel with growth of martensitic particles in unit cell by asymptotic homogenization method. International Journal of Plasticity, 20:841-869, 2004.
[25]Y. C. Shu. Heterogeneous Thin Films of Martensitic Mater-
ials. Arch. Rational Mech. Anal., 153:30-39, 2000.
[26]Y. C. Shu. Shape-Memory Micropumps. Materials Transac-
tions, 43:1037-1044, 2002.
[27]Y. C. Shu. Strain Relaxation in an Alloy Film with a Rough Free Surface. J. Elas., 66:63-92, 2002.
[28]Y. C. Shu and K. Bhattacharya. The Influence of Texture on the Shape - Memory Effect in Polycrystals. Acta Mater., 46:
5457-5473, 1998.
[29]Y. Wang and A. G. Khachaturyan. Three-Dimensional Field Model and Computer Modeling of Martensitic Transformations. Acta Mater., 45:759-773, 1997.
[30]Y. M. Jin, A. Aretmev and A. G. Khachaturyan. Three Dimensional Phase Field Model of Low Symmetry Martensitic Transformation in Polycrystal : Simulations of Martensite in AuCd Alloys. Acta Mater., 49:2309-2320, 2001.
[31] Y. M. Jin, A. Aretmev and A. G. Khachaturyan..Three Dim-
ensional Phase Field Model and Simulation of Cubic tetra-
gonal Martensitic transformation in polycrystal. Phil. Mag. A, 82: 1249-1270, 2002.
[32]Y. M. Jin and A. G. Khachaturyan. Phase field microelastici-
ty theory of dislocation dynamics in a polycrystal: model and three - dimensional simulations. Phil. Mag. Letters, 81: 607-616, 2002.
[33]Y. U. Wang, Y. M. Jin, A. M. Cuitino and A. G. Khachatur-
yan. Nanoscale Phase Field Microelasticity Theory of Dislocations: Model and 3D Simulations. Acta Mater., 49:1847-1857, 2001.
[34]S.M. Allen and J.W. Cahn. A Microscopic Theory for Antiphase Boundary Motion and Its Application to Antiphase Domain Coarsening. Acta Metall. Mater., 27:1085,1979.
[35]Cooley, J. W. and J. W. Tukey, An Algorithm for the Machine Computation of the Complex Fourier Series, Mathematics of Computation, 19:297-301, 1965.
[36]T. Mura, Micromechanics of defects in solids, Kluwer Academic Publishers, London, 1987.
[37]舒貽忠,「新的形狀記憶合金之研究」,國科會研究報告,
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