Abstract
We consider in this paper the classical Liouville field theory on the Riemann sphere with n punctures. In terms of the uniformization theorem of Riemann surface, we show explicitly the classical exchange algebra (CEA) for the chiral components of the Liouville fields. We find that the matrice which dominate the CEA is related to the symmetry of the Lie group SL(n) in a nontrivial manner with n>3. (author). 10 refs.
Jianmin, Shen;
[1]
Zhengmao, Sheng
[2]
- International Centre for Theoretical Physics, Trieste (Italy)
- Zhejiang Univ., Hangzhou, ZJ (China)
Citation Formats
Jianmin, Shen, and Zhengmao, Sheng.
The exchange algebra for Liouville theory on punctured Riemann sphere.
IAEA: N. p.,
1991.
Web.
Jianmin, Shen, & Zhengmao, Sheng.
The exchange algebra for Liouville theory on punctured Riemann sphere.
IAEA.
Jianmin, Shen, and Zhengmao, Sheng.
1991.
"The exchange algebra for Liouville theory on punctured Riemann sphere."
IAEA.
@misc{etde_10132867,
title = {The exchange algebra for Liouville theory on punctured Riemann sphere}
author = {Jianmin, Shen, and Zhengmao, Sheng}
abstractNote = {We consider in this paper the classical Liouville field theory on the Riemann sphere with n punctures. In terms of the uniformization theorem of Riemann surface, we show explicitly the classical exchange algebra (CEA) for the chiral components of the Liouville fields. We find that the matrice which dominate the CEA is related to the symmetry of the Lie group SL(n) in a nontrivial manner with n>3. (author). 10 refs.}
place = {IAEA}
year = {1991}
month = {Nov}
}
title = {The exchange algebra for Liouville theory on punctured Riemann sphere}
author = {Jianmin, Shen, and Zhengmao, Sheng}
abstractNote = {We consider in this paper the classical Liouville field theory on the Riemann sphere with n punctures. In terms of the uniformization theorem of Riemann surface, we show explicitly the classical exchange algebra (CEA) for the chiral components of the Liouville fields. We find that the matrice which dominate the CEA is related to the symmetry of the Lie group SL(n) in a nontrivial manner with n>3. (author). 10 refs.}
place = {IAEA}
year = {1991}
month = {Nov}
}