Author, Subjects, Keywords

Cited Author

 
 
   » By Author or Editor
 » Browse Author by Alphabet
 » By Journal
 » By Subjects
 » Malaysian Journals
 » By Type
 » By Year
 » By Latest Additions
 
 
   » By Author
 » Top 20 Authors
 » Top 20 Article
 » Top Journal Cited
 » Top Article Cited
 » Journal Citation Statistics
 » Usage Since Sept 2007


 
 
 

Login | Create Account

Γ(2), Non-commuting Winding Numbers and Quantization on Triply Punctured Two-sphere

Hishamuddin Zainuddin, and Ahmed Bouketir, (2003) Γ(2), Non-commuting Winding Numbers and Quantization on Triply Punctured Two-sphere. Jurnal Fizik Malaysia, 24 (3 & 4). pp. 101-106. ISSN 0128-0333

Full text not available from this repository.

Affiliations

Universiti Putra Malaysia. ITMA and Dept. of Physics
Asian Institute of Medicine, Science and Technology, Thailand, Faculty of Engineering and Computer Technology

Abstract

Triply punctured two-sphere being homeomorphic to doubly punctured plane is known to have a non-abelian fundamental group namely the principal congruence subgroup of level 2, $\Gamma(2)$ of the modular group. We construct explicitly the correspondence of the noncommutative winding numbers with parameters of $\Gamma(2)$. Its eventual role in the quantization on triply punctured two-sphere is also discussed.

Item Type:Journal
Subjects:Q Science, Computer Science
T Technology, Engineering
ID Code:3780

[1] M. Nakahara, Geometry, Topology and Physics, Adam Hilger (1991).

[2] M. Carfora, C. Dappiaggi and A. Marzuoli, Class. Quant. Gray., 19, 5195-5200 (2002).

[3] G. Bonelli, L. Bonora, F. Nesti and A. Tomasiello, Nucl. Phys. B, 554, 103-135 (1999).

[4] C. Ting, Topological Study of Field Theories — Braid Group and the Fractional Quantum Hall Effect, Ph.D. Thesis, Nat. Univ. Singapore (1993).

[5] A. Bouketir and H. Zainuddin, “Kinematical symmetries on punctured sphere” in Proc. of Int. Meeting on Frontiers of Physics 1998, eds. S. P. Chia and D. A. Bradley, World Scientific (2000).

[6] J. R. Munkres, Topology, Prentice Hall (2000).

[7] J. Stillwell, Geometry of Surfaces, Springer-Verlag (1992).

[8] G. A. Jones and D. Singerman, Complex Functions — An Algebraic and Geometric Viewpoint, Cambridge Univ. Press (1987).

Repository Staff Only: item control page
 
 
 
 
 
 
© Copyright 2007 MyAIS Faculty of Computer Science and Information Technology, University of Malaya – All Rights Reserved. Malaysian Abstracting and Indexing System is powered by EPrints 3 which is developed by the School of Electronics and Computer Science at the University of Southampton. More information and software credits.