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2014
DOI: 10.1007/jhep02(2014)038
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Quantum 3D tensionless string in light-cone gauge

Abstract: Abstract:We discuss the quantization of a tensionless closed string in light-cone gauge. It is known that by using a Hamiltonian BRST scheme a tensionless string has no Lorentz anomaly in any space-time dimensions and no anomaly for the space-time conformal symmetry in two dimensions. In this paper, we show that a 3d tensionless closed string in light-cone gauge also has no anomaly of space-time conformal symmetry. We also study the spectrum of a 3d tensionless closed string.

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Cited by 2 publications
(2 citation statements)
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References 71 publications
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“…It is interesting to note that in light of recent work in strings in three space-time dimensions which give rise to anyonic particles in its spectrum [22], there has been an effort to understand the JHEP01(2016)158 tensionless limit of this theory [23]. Since three dimensions is usually simpler to deal with, it would be of interest to see how all of these fit together with our analysis in this paper, adapted for the D = 3 case, fits together with the analysis of [22,23]. A list of other older work on the subject relevant for our present paper is [24]- [36].…”
Section: Symmetries Of Tensionless Stringsmentioning
confidence: 99%
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“…It is interesting to note that in light of recent work in strings in three space-time dimensions which give rise to anyonic particles in its spectrum [22], there has been an effort to understand the JHEP01(2016)158 tensionless limit of this theory [23]. Since three dimensions is usually simpler to deal with, it would be of interest to see how all of these fit together with our analysis in this paper, adapted for the D = 3 case, fits together with the analysis of [22,23]. A list of other older work on the subject relevant for our present paper is [24]- [36].…”
Section: Symmetries Of Tensionless Stringsmentioning
confidence: 99%
“…Thus, in a generic 2D GCFT with a contracted direction ξ 1 and a non-contracted direction ξ 2 , which is labeled by its central terms c L and c M , the generators on (the degenerate version of) the cylinder are given by 23) and the EM tensor is of the form:…”
Section: Jhep01(2016)158mentioning
confidence: 99%