I Does the EM field arise from the Kalb-Ramond field?

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As I understand it all string theories have the following bosonic fields: the metric ##G_{\mu\nu}##, the Kalb-Ramond gauge field ##B_{\mu\nu}## and the dilaton field ##\Phi##.

Is it true that the electromagnetic field arises from components of the Kalb-Ramond field ##B_{\mu\nu}## where ##\mu## is one of the large dimensions of 4D spacetime and ##\nu## is one of the compactified dimensions?
 
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It has been a while for me, but first of all: why do you think this? Do you have any reference?

The electromagnetic field is part of the standard model, a Yang Mills theory. To obtain such a theory from string theory one usually uses coincident D-branes, on which open strings give U(N) gauge theories. This means that if you quantize open strings on a single D-brane, you obtain photon states; see e.g. Zwiebach 15.2, where it is motivated that these photon states indeed "live" on the world volume of the D-brane and hence give electromagnetic interactions. The connection between Maxwell's theory and the Kalb-Ramond field is not clear to me, but as I said, it has been a while.
 
I thought of posting this under Particle Physics, but it does go slightly beyond standard model, and in a way that could point to some larger theories, so I post it here. "A path to confine gluons and fermions through complex gauge theory" (Amaral et al 2020) "New picture on the mesons mass relations" (Amaral et al 2025) I'll try to summarize. There is a conventional explanation for the masses of the pions, kaons, and eta mesons. Eight of them are Goldstone bosons of the broken chiral...

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