Coherent states in M-theory: A brane scan using the Taub-NUT geometry - INSPIRE

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Coherent states in M-theory: A brane scan using the Taub-NUT geometry

Joydeep Chakravarty
(
- McGill U.
)
,
Keshav Dasgupta
(
- McGill U.
)
,
Diksha Jain
(
- Tata Inst.
)
,
Dileep P. Jatkar
(
- Harish-Chandra Res. Inst. and
- HBNI, Mumbai
)
,
Archana Maji
(
- Indian Inst. Tech., Mumbai
)

Aug 16, 2023

6 pages

Published in:

Phys.Rev.D 108 (2023) 8, L081902

Published: Oct 15, 2023

e-Print:

2308.08613 [hep-th]

DOI:

10.1103/PhysRevD.108.L081902 (publication)

View in:

ADS Abstract Service

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Abstract: (APS)

The Taub-NUT geometry corresponds to the Kaluza-Klein monopole solution of M-theory and on dimension reduction along the Taub-NUT circle direction it becomes the D6 brane of type IIA string theory. We show that the Taub-NUT geometry can be realized as a coherent state, or more appropriately as a Glauber-Sudarshan state in M-theory, once we take the underlying resurgence structure carefully. Using the duality chain it in turn implies that all D-branes as well as NS5-branes can be realized as Glauber-Sudarshan states in string theory. Our analysis also leads to an intriguing possibility of realizing the gravity duals of certain nonconformal minimally supersymmetric gauge theories by deforming a class of Glauber-Sudarshan states.

Note:

6 pages, no figure, LaTex; v2: Typos corrected, references updated. Version appearing in Phys. Rev. D

Taub-NUT
coherent state
M-theory
monopole: Kaluza-Klein
T-duality
symmetry: duality
soliton
membrane model

References(27)

Figures(0)

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