Refine your search
Collections
Co-Authors
Year
A B C D E F G H I J K L M N O P Q R S T U V W X Y Z All
Santhanam, A.
- The Effect of Mutual Interaction Anisotropy Parameter on the System of Collective Motion
Abstract Views :437 |
PDF Views:94
Authors
Affiliations
1 PG & Research Dept. of Physics, Government Arts College, Tiruvannamalai - 606 603, TN, IN
1 PG & Research Dept. of Physics, Government Arts College, Tiruvannamalai - 606 603, TN, IN
Source
Indian Journal of Science and Technology, Vol 3, No 2 (2010), Pagination: 118-120Abstract
The collective motion of birds is studied numerically. The effect of the anisotropy mutual interaction parameter plays a vital role on the order parameter of the collective motion of biological groups like birds, fishes etc. It is found that, if the interaction with the elements in front of a given element is stronger than with those behind, then the system will move as a single unit.Keywords
Bird, Fly, Collective Motion, Anisotropy Parameter, Disorder ParameterReferences
- Budrene EO and Berg HC (1991) Complex patterns formed by motile cells of Escherichia coli. Nature, 349, 630-633.
- Edelstein-Keshet L (1990) Lecture notes in biomathematics. Springer, Berlinp. p: l89, 528.
- Jnoue M (1981) Schooling of fishes: Behavior. Kaiyoshuppan, Tokyo. pp: 24-29.
- Matsuyama T, Harshey RM and Matsushita M (1993) Self-similar colony model of fractal growth by a cell population. Fractals. 1, 302-311.
- Naohiko Shimoyama, Ken Sugawara, Tsuyoshi Mizuguchi, Yoshinori Hayakawa, and Masaki Samo (1996) Collective Motion in a system of Motile Elements Phys. Rev. Lett. 76, 3870-3873.
- Niwa H (1994) Self-organizing dynamic model of fish school. J. Theoratical Biol. 171, 123-136.
- Patridge BL (1982) The structure and function of fish schools. Sci. Am. 246(6), 114-123.
- Vicsek T, Czirok A, Cohen I and Shochet O (1995) System of self-driven particles. Phys. Rev. Lett. 75, 1226.
- Wilson EO (1975) Sociobiology: the new synthesis. Harvard Univ., Cambridge M.A. pp: 697.
- The Configuration and Phase Space of Classical Helium Atom in 2D
Abstract Views :453 |
PDF Views:92
Authors
Affiliations
1 PG & Research Dept. of Physics, Govt. Arts College, Tiruvannamalai - 606 603, IN
1 PG & Research Dept. of Physics, Govt. Arts College, Tiruvannamalai - 606 603, IN
Source
Indian Journal of Science and Technology, Vol 3, No 2 (2010), Pagination: 121-123Abstract
The classical three body problem of helium atom is studied numerically in two dimensions. The orbits and phase space of the electrons for different initial conditions are investigated by solving the equations of motion numerically. The phase space shows interesting result of band structure similar to the quantum mechanical result of the solids. The variation of auto-ionization with perturbation parameter is also established.Keywords
Helium Atom, Torus, Configuration Space, Phase Space, Auto-ionization, Three Body ProblemReferences
- Bohr N (1913) On the Constitution of Atoms and Molecules. Phil. Magz. 6(26), 1-25.
- Gould H and Tobochnik J (1996) An introduction to computer simulation methods: Application to physical systems. Addision Wesley, 2nd Ed.
- Langumuir I (1921) The structure of the helium atom. Phys. Rev. 17, 339-353.
- Poschel J (2001) A lecture on the classical kamtheorem. Proc. Symp. Pure Maths (AMS). 69, 707–732.
- Van Vleck JH (1922) The dilemma of the helium atom. Phil. Magz. 44, 842-869.
- Yamamota T and kaneko K (1993) Helium atom as a classical three-body problem. Phys. Rev. Lett. 70, 1928-1931.