Semiclassical analysis of string-gauge duality on noncommutative space

R. C. Rashkov; K. S. Viswanathan; Yi Yang

doi:10.1103/PhysRevD.70.086008

Semiclassical analysis of string-gauge duality on noncommutative space

R. C. Rashkov^*, K. S. Viswanathan, Yi Yang

^*Corresponding author for this work

Department of Electrophysics

Research output: Contribution to journal › Article › peer-review

3 Scopus citations

Abstract

We use semiclassical methods to study closed strings in the modified [Formula Presented] background with constant [Formula Presented] fields. The pointlike closed strings and the stretched closed strings rotating around the big circle of [Formula Presented] are considered. Quantization of these closed string leads to a time-dependent string spectrum, which we argue corresponds to the renormalization-group flow of the dual noncommutative Yang-Mills theory.

Original language	English
Journal	Physical Review D - Particles, Fields, Gravitation and Cosmology
Volume	70
Issue number	8
DOIs	https://doi.org/10.1103/PhysRevD.70.086008
State	Published - 1 Jan 2004

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abstract = "We use semiclassical methods to study closed strings in the modified [Formula Presented] background with constant [Formula Presented] fields. The pointlike closed strings and the stretched closed strings rotating around the big circle of [Formula Presented] are considered. Quantization of these closed string leads to a time-dependent string spectrum, which we argue corresponds to the renormalization-group flow of the dual noncommutative Yang-Mills theory.",

author = "Rashkov, {R. C.} and Viswanathan, {K. S.} and Yi Yang",

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AB - We use semiclassical methods to study closed strings in the modified [Formula Presented] background with constant [Formula Presented] fields. The pointlike closed strings and the stretched closed strings rotating around the big circle of [Formula Presented] are considered. Quantization of these closed string leads to a time-dependent string spectrum, which we argue corresponds to the renormalization-group flow of the dual noncommutative Yang-Mills theory.

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