The Community for Technology Leaders
RSS Icon
Issue No.01 - January/February (2008 vol.10)
pp: 72-79
Shan-Ho Tsai , University of Georgia, Athens
David P. Landau , University of Georgia, Athens
Spin dynamics methods can provide insight into excitations and dynamic critical behavior of magnetic systems and can now enable the study of such systems with a precision that equals or exceeds that of experiment.
time integration, time evolution, spin dynamics, computer simulations
Shan-Ho Tsai, David P. Landau, "Spin Dynamics: An Atomistic Simulation Tool for Magnetic Systems", Computing in Science & Engineering, vol.10, no. 1, pp. 72-79, January/February 2008, doi:10.1109/MCSE.2008.12
1. D.P. Landau and K. Binder, A Guide to Monte Carlo Simulations in Statistical Physics, 2nd ed., Cambridge Univ. Press, 2005.
2. D.P. Landau and M. Krech, "Spin Dynamics Simulations of Classical Ferro- and Antiferromagnetic Model Systems: Comparison with Theory and Experiment," J. Physics: Condensed Matter, vol. 11, no. 18, 1999, pp. R179–R213.
3. I.P. Omelyan, I.M. Mryglod, and R. Folk, "Symplectic Analytically Integrable Decomposition Algorithms: Classification, Derivation, and Application to Molecular Dynamics, Quantum and Celestial Mechanics Simulations," Computer Physics Communications, vol. 151, no. 3, 2003, pp. 272–314.
4. M. Suzuki and K. Umeno, "Higher-Order Decomposition Theory of Exponential Operators and Its Applications to QMC and Nonlinear Dynamics," Computer Simulation Studies in Condensed Matter Physics VI, D.P. Landau, K.K. Mon, and H.-B. Schüttler, eds., Springer-Verlag, 1993, pp. 74–86.
5. S.-H. Tsai, H.K. Lee, and D. P. Landau, "Molecular and Spin Dynamics Simulations using Modern Integration Methods," Am. J. Physics, vol. 73, no. 7, 2005, pp. 615–624.
6. M. Krech, A. Bunker, and D.P. Landau, "Fast Spin Dynamics Algorithms for Classical Spin Systems," Computer Physics Comm., vol. 111, no. 1, 1998, pp. 1–13.
7. J. Frank, W. Huang, and B. Leimkuhler, "Geometric Integrators for Classical Spin Systems," J. Computational Physics, vol. 133, no. 1, 1997, pp. 160–172.
8. S.-H. Tsai, A. Bunker, and D.P. Landau, "Spin-Dynamics Simulations of the Magnetic Dynamics of RbMnF3and Direct Comparison with Experiment," Physical Rev. B, vol. 61, no. 1, 2000, pp. 333–342.
9. S.-H. Tsai and D.P. Landau, "Critical Dynamics of the Simple-Cubic Heisenberg Antiferromagnet RbMnF3: Extrapolation to q= 0," Physical Rev. B, vol. 67, no. 10, 2003, pp. 104411-1–104411-6.
10. N. Ito, "Nonequilibrium Relaxation Method: An Alternative Simulation Strategy," Pramana J. Physics, vol. 64, no. 6, 2005, pp. 871–880.
11. A.H. Morrish, The Physical Principles of Magnetism, Wiley, 1966, pp. 106–111.
12. K. Nho and D.P. Landau, "Spin-Dynamics Simulations of the Triangular Antiferromagnetic XY Model," Physical Rev. B, vol. 66, no. 17, 2002, pp. 174403-1–174403-7.
13. R.W. Gerling and D.P. Landau, "Spin-Dynamics Study of the Classical Ferromagnetic XY Chain," Physical Rev. B, vol. 41, no. 10, 1990, pp. 7139–7149.
14. L.J. de Jongh, "Solitons in Magnetic Chains," J. Applied Physics, vol. 53, no. 11, 1982, pp. 8018–8023.
15. M. Staudinger et al., "Solitons in the Antiferromagnetic XY Chain," J. Applied Physics, vol. 57, no. 8, 1985, pp. 3335–3337.
16. R. Coldea et al., "Critical Behavior of the Three-Dimensional Heisenberg Antiferromagnet RbMnF3," Physical Rev. B, vol. 57, no. 9, 1998, pp. 5281–5290.
17. A. Bunker and D.P. Landau, "Longitudinal Magnetic Excitations in Classical Spin Systems," Physical Rev. Letters, vol. 85, no. 12, 2000, pp. 2601–2604.
18. W. Schweika et al., "Longitudinal Spin Fluctuations in the Antiferromagnet MnF2 Studied by Polarized Neutron Scattering," Europhysics Letters, vol. 60, no. 3, 2002, pp. 446–452.
38 ms
(Ver 2.0)

Marketing Automation Platform Marketing Automation Tool