A multiscale mechanics approach for modeling textured polycrystalline thin films with nanothickness

International Journal of Mechanical Sciences

Volumn 48, Issue 8, 2006, Pages 899-906

  Zhang, Haitao ^a   Sun, C T ^a  

^a Purdue University   (United States)

Author keywords

Effective Poisson's ratio; Effective Young's modulus; Finite element; Molecular simulation; Multiscale mechanics; Polycrystalline nanofilms

Indexed keywords

COMPUTER SIMULATION; ELASTIC MODULI; FINITE ELEMENT METHOD; MATHEMATICAL MODELS; POISSON RATIO; SINGLE CRYSTALS; THIN FILMS;

EFFECTIVE POISSON'S RATIO; EFFECTIVE YOUNG'S MODULUS; MOLECULAR SIMULATION; MULTISCALE MECHANICS; POLYCRYSTALLINE NANOFILMS;

POLYCRYSTALLINE MATERIALS;

EID: 33646840458     PISSN: 00207403     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijmecsci.2006.01.003     Document Type: Article

References (23)

1. Gupta A., Akin D., and Bashir R. Single virus particle mass detection using microresonators with nanoscale thickness. Applied Physics Letters 84 11 (2004) 1976-1978
2. Reulet B., Kasumov A., Kociak M., Deblock R., Khodos I., Gorbatov Y., et al. Acoustoelectric effects in carbon nanotubes. Physical Review Letters 85 13 (2000) 2829-2832
3. Mauger M., Binh V.T., Levesque A., and Guillot D. Freestanding vertically aligned arrays of individual carbon nanotubes on metallic substrates for field emission cathodes. Applied Physics Letters 85 2 (2004) 305-307
4. Chen J., and Könenkamp R. Vertical. Nanowire transistor in flexible polymer foil. Applied Physics Letters 82 26 (2003) 4782-4784
5. Govindjee S., and Sackman J.L. On the use of continuum mechanics to estimate the properties of nanotubes. Solid State Communications 110 4 (1999) 227-230
6. Miller R.E., and Shenoy V.B. Size-dependent elastic properties of nanosized structural elements. Nanotechnology 11 (2000) 139-147
7. Zhang HT, Sun CT. Semi-continuum model for plate-like nanomaterials. AIAA/ASME/ASCE/AHS structures, structural dynamics, and materials conference, Denver, Colorado, April 2002.
8. Zhang H., and Sun C.T. Nanoplate model for plate-like nanomaterials. AIAA Journal 42 (2004) 2002-2009
9. Field M.J. A practical introduction to the simulation of molecular systems (1999), Cambridge University Press, Cambridge
10. Gurtin M.E., and Murdoch A.I. A continuum theory of elastic material surface. Archive for Rational Mechanics and Analysis 57 (1975) 291-323
11. Sun C.T., and Zhang H. Size-dependent elastic moduli of platelike nanomaterials. Journal of Applied Physics 93 2 (2003) 1212-1218
12. Nieh T.G., Barbee T.W., and Wadsworth J. Tensile properties of a free-standing Cu/Zr nanolaminate (or compositionally modulated thin film). Scripta Materialia 41 9 (1999) 929-935
13. Huang H., and Spaepen F. Tensile testing of free-standing Cu, Ag and Al thin films and Ag/Cu multilayers. Acta Materialia 48 12 (2000) 3261-3269
14. Dowling NE. Mechanical behavior of materials: engineering methods for deformation, fracture, and fatigue. Englewood Cliffs, NJ: Prentice-Hall; 1993. p. 32.
15. Daniel I.M., and Ishai O. Engineering mechanics of composite materials (1994), Oxford University Press, Oxford
16. Daw M.S., and Baskes M.I. Embedded-atom method: derivation and application to impurities, surfaces, and other defects in metals. Physical Review B 29 12 (1984) 6443-6453
17. Foiles S.M., Baskes M.I., and Daw M.S. Embedded-atom-method functions for the fcc metals Cu, Ag, Au, Ni, Pd, Pt, and their alloys. Physical Review B 33 12 (1986) 7983-7991
18. Zhang H. Mechanical behavior of nanomaterials: modeling and simulations. PhD Dissertation, Purdue University, West Lafayette, IN 47907, 2004.
19. Horstemeyer M.F., Plimpton S.J., and Baskes M.I. Size scale and strain rate effects on yield and plasticity of metals. Acta Materialia 49 (2001) 4363-4374
20. Plimpton SJ, Hendrickson BA. Parallel molecular dynamics with the embedded atom method. In: Broughton J, Bristowe P, Newsam J, editors. Materials theory and modeling. MRS proceedings, vol. 291, Pittsburgh, PA, 1993. p. 37.
21. Biner S.B., and Morris J.R. The effect of grain size and dislocation source density on the strengthening behavior of polycrystals: a two dimensional discrete dislocation simulation. Philosophical Magazine 83 (2003) 3677-3690
22. Plimpton SJ. LAMMPS Documentation, http://www.cs.sandia.gov/~sjplimp/lammps/doc/Manual.html)
23. Mullen R.L., Ballarini R., and Yin Y. Monte-Carlo simulation of effective elastic constants of polycrystalline thin films. Acta Metallurgica et Materialia 45 6 (1997) 2247-2255