Abstract:
In spite of the great amount of work on the lattice dynamics of perfect crystals, a simple model that correlates a widespread of properties for a wide variety of metals is not at present available. Here, we propose a model that considers two- and three-body uncoupled interactions to calculate both harmonic and anharmonic properties of body centred cubic metals. For this purpose we present programs both to calculate the dispersion curves, mode Grüneisen parameters, specific heat, Grüneisen function and second- and third-order elastic constants, and to analyse the microscopic information this model gives, including for example the frequency spectrum of normal modes and the distribution of mode Grüneisen gammas. The procedure is illustrated by applying it to potassium. © 1995.
Referencias:
- Barrera, Batana, (1992) Computers Chem., 16, p. 303
- Barrera, Batana, (1993) Computers Chem., 17, p. 83
- Barrera, Batana, (1993) Phys. Rev. B, 47, p. 8588
- Barrera, Batana, Lattice Dynamics, Thermal Expansion, and Third-Order Elastic Constants of Seminoble Metals (1993) physica status solidi (b), 179, p. 59
- Blackman, (1957) Proc. Phys. Soc. B, 70, p. 827
- Born, Huang, (1954) Dynamical Theory of Crystal Lattices, , Clarendon Press, Oxford
- Cowley, Woods, Dolling, (1966) Phys. Rev., 150, p. 487
- Dolling, Meyer, (1977) J. Phys. F, 7, p. 775
- Daw, Baskes, (1984) Phys. Rev. B, 29, p. 6443
- Filby, Martin, The Specific Heats Below 320FormulaK of Potassium, Rubidium and Caesium (1965) Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, 284, p. 83
- Krier, Craig, Wallace, (1957) J. Phys. Chem., 61, p. 522
- Li, Goodard, (1989) Phys. Rev. B, 40, p. 12155
- Marquadt, Trivisonno, Low temperature elastic constants of potassium (1965) Journal of Physics and Chemistry of Solids, 26, p. 273
- Press, Flannery, Teulkosky, Vettering, (1986) Numerical Recipes, , Cambridge University Press, England
- Schouten, Swenson, (1974) Phys. Rev. B, 10, p. 2175
- Schreiber, Anderson, Soga, (1973) Elastic Constants and Their Measurement, , McGraw-Hill, New York
- Smith, Smith, (1965) J. Phys. Chem. Solids, 26, p. 279
- Zoli, (1990) Phys. Rev. B, 41, p. 7497
- Zoli, Santoro, Bortolani, Maradudin, Wallis, (1990) Phys. Rev. B, 41, p. 7507
Citas:
---------- APA ----------
Isoardi, E.P., Barbiric, D.A. & Barrera, G.D.
(1995)
. Quasiharmonic lattice dynamics of body centred cubic metals. Computers and Chemistry, 19(2), 113-120.
http://dx.doi.org/10.1016/0097-8485(94)00049-K---------- CHICAGO ----------
Isoardi, E.P., Barbiric, D.A., Barrera, G.D.
"Quasiharmonic lattice dynamics of body centred cubic metals"
. Computers and Chemistry 19, no. 2
(1995) : 113-120.
http://dx.doi.org/10.1016/0097-8485(94)00049-K---------- MLA ----------
Isoardi, E.P., Barbiric, D.A., Barrera, G.D.
"Quasiharmonic lattice dynamics of body centred cubic metals"
. Computers and Chemistry, vol. 19, no. 2, 1995, pp. 113-120.
http://dx.doi.org/10.1016/0097-8485(94)00049-K---------- VANCOUVER ----------
Isoardi, E.P., Barbiric, D.A., Barrera, G.D. Quasiharmonic lattice dynamics of body centred cubic metals. Comput. Chem. 1995;19(2):113-120.
http://dx.doi.org/10.1016/0097-8485(94)00049-K