2020
DOI: 10.1140/epjc/s10052-020-8106-4
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The shadow of dark matter as a shadow of string theory: string origin of the dipole term

Abstract: We point out that the Kalb-Ramond field can couple to the Ramond and Neveu-Schwarz fields of superstring theory in a way that can generate a coupling of the Kalb-Ramond field to dark matter dipole moments. Electroweak dipole dark matter could then arise from the Ramond sector of superstrings with low string scale M s 120 TeV.

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Cited by 5 publications
(2 citation statements)
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“…We also include a string charge with mass dimension 1 to have canonical mass dimension 1 for the antisymmetric tensor field, such that the kinetic term for the Kalb–Ramond field strength in four spacetime dimensions can be written as . The Kalb–Ramond picture of gauge interactions between strings also includes dimensionless string boundary charges and a vector field which couples to the boundary of open string world sheets, This is appealing, because it yields a mass for the Kalb–Ramond field in the four-dimensional spacetime action, without breaking the KR gauge symmetries The string currents in ( 3 ) are from ( 1 , 2 ) They satisfy the consistency conditions The gauge invariant field 1 satisfies the equations of motion and These equations imply that the Kalb–Ramond field in the interaction picture is a transverse massive antisymmetric tensor field with mode expansion We choose polarization vectors such that for whereas , Comparison with the Kalb–Ramond field in Coulomb gauge [ 20 ] shows that the single completely transverse physical polarization state is given by , whereas the two (spatially longitudinal but 4d transverse) polarizations are unphysical. Therefore only generates external physical states for the Kalb–Ramond field, but the other transverse modes also contribute to virtual Kalb–Ramond exchange.…”
Section: Introductionmentioning
confidence: 99%
“…We also include a string charge with mass dimension 1 to have canonical mass dimension 1 for the antisymmetric tensor field, such that the kinetic term for the Kalb–Ramond field strength in four spacetime dimensions can be written as . The Kalb–Ramond picture of gauge interactions between strings also includes dimensionless string boundary charges and a vector field which couples to the boundary of open string world sheets, This is appealing, because it yields a mass for the Kalb–Ramond field in the four-dimensional spacetime action, without breaking the KR gauge symmetries The string currents in ( 3 ) are from ( 1 , 2 ) They satisfy the consistency conditions The gauge invariant field 1 satisfies the equations of motion and These equations imply that the Kalb–Ramond field in the interaction picture is a transverse massive antisymmetric tensor field with mode expansion We choose polarization vectors such that for whereas , Comparison with the Kalb–Ramond field in Coulomb gauge [ 20 ] shows that the single completely transverse physical polarization state is given by , whereas the two (spatially longitudinal but 4d transverse) polarizations are unphysical. Therefore only generates external physical states for the Kalb–Ramond field, but the other transverse modes also contribute to virtual Kalb–Ramond exchange.…”
Section: Introductionmentioning
confidence: 99%
“…Comparison with the Kalb-Ramond field in Coulomb gauge [20] shows that the single completely transverse physical polarization state is given by ǫ…”
Section: Introductionmentioning
confidence: 99%