Abstract
The symmetries associated with the bosonic string partition function integral are examined so that the integration region in Teichmuller space can be determined. The translation of the conditions on the period matrix defining the fundamental region can be translated to relations on the parameters of the uniformising Schottky group. The growth of the lower bound for the regularized partition function is derived through integration over a subset of the fundamental region. (author). 20 refs.
Citation Formats
Davis, S.
Divergences in the moduli space integral and accumulating handles in the infinite-genus limit.
IAEA: N. p.,
1992.
Web.
Davis, S.
Divergences in the moduli space integral and accumulating handles in the infinite-genus limit.
IAEA.
Davis, S.
1992.
"Divergences in the moduli space integral and accumulating handles in the infinite-genus limit."
IAEA.
@misc{etde_10132368,
title = {Divergences in the moduli space integral and accumulating handles in the infinite-genus limit}
author = {Davis, S}
abstractNote = {The symmetries associated with the bosonic string partition function integral are examined so that the integration region in Teichmuller space can be determined. The translation of the conditions on the period matrix defining the fundamental region can be translated to relations on the parameters of the uniformising Schottky group. The growth of the lower bound for the regularized partition function is derived through integration over a subset of the fundamental region. (author). 20 refs.}
place = {IAEA}
year = {1992}
month = {Dec}
}
title = {Divergences in the moduli space integral and accumulating handles in the infinite-genus limit}
author = {Davis, S}
abstractNote = {The symmetries associated with the bosonic string partition function integral are examined so that the integration region in Teichmuller space can be determined. The translation of the conditions on the period matrix defining the fundamental region can be translated to relations on the parameters of the uniformising Schottky group. The growth of the lower bound for the regularized partition function is derived through integration over a subset of the fundamental region. (author). 20 refs.}
place = {IAEA}
year = {1992}
month = {Dec}
}