2020
DOI: 10.1088/1475-7516/2020/09/031
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Pulsar timing array constraints on spin-2 ULDM

Abstract: Ultra-light Dark Matter (ULDM) models are suitable candidates for the cosmological Dark Matter that may leave characteristic imprints in many observables. Among other probes, signatures of ULDM can be searched for in pulsar timing data. In this work we describe the effects of spin-2 ULDM on pulsar timing arrays, extending previous results on lower spins. Spin-2 ULDM is universally coupled to standard matter with dimensionless strength α. We estimate that current data could constrain this coup… Show more

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Cited by 23 publications
(26 citation statements)
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“…Heuristically (µ/m) 1/2 ∼ (1/mL) where L is the characteristic size of the soliton, and M ∼ (m pl /m) 2 /L. Since in the non-relativistic regime µ/m 1, we expect the maximal values of the above quantities (40) to be bounded from above by the case µ ∼ m. Significant deviations from the above expression can be expected as one approaches this limit [12].…”
Section: A Extremally Polarized Solitonsmentioning
confidence: 97%
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“…Heuristically (µ/m) 1/2 ∼ (1/mL) where L is the characteristic size of the soliton, and M ∼ (m pl /m) 2 /L. Since in the non-relativistic regime µ/m 1, we expect the maximal values of the above quantities (40) to be bounded from above by the case µ ∼ m. Significant deviations from the above expression can be expected as one approaches this limit [12].…”
Section: A Extremally Polarized Solitonsmentioning
confidence: 97%
“…Both hedgehogs have higher energies (at a fixed particle number) compared to the ground state solitons discussed earlier, and have zero spin and orbital angular momentum. Explicitly, after fixing the particle number to be the same as the polarized solitons (N s hh = N ), we have E s=1 hh ≈ 0.33E and E s=2 hh ≈ 0.17E where E < 0 and N are given in (40). Note that ∆E = E s hh − E > 0.…”
Section: Beyond Ground-state Solitonsmentioning
confidence: 99%
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“…At leading (linear) order in α the interaction Eq. (2.2) can be absorbed into a redefinition of the metric g ij → g ij + αM ij M P [31]. Therefore, the effect of spin-2 ULDM on the detector can be equivalently described by the gravitational effect of an oscillating metric perturbation h ij given by…”
Section: The Shape and Strength Of The Signalmentioning
confidence: 99%
“…* * Our evolution equations(8) describe the secular evolution of the binary on timescales much longer than the orbital period. It would be interesting to extend our formalism to cover sub-orbital timescales, similar to the treatment of Desjacques et al (2020)66 for binaries perturbed by an oscillating axion field;67,68 we leave this for future work.…”
mentioning
confidence: 99%