2018
DOI: 10.1103/physrevd.98.115020
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Detecting dark blobs

Abstract: Current dark matter detection strategies are based on the assumption that the dark matter is a gas of non-interacting particles with a reasonably large number density. This picture is dramatically altered if there are significant self interactions within the dark sector, potentially resulting in the coalescence of dark matter particles into large composite blobs. The low number density of these blobs necessitates new detector strategies. We study cosmological, astrophysical and direct detection bounds on this … Show more

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Cited by 71 publications
(68 citation statements)
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“…If the scale of the detector is L and it operates for a time ∆t, then the expected number of dQN to pass through the detector is estimated as TeV T γ,c the flux of dQNs through a terrestrial detector can be large, which opens up the possibility of discovering dQN dark matter with future observations (see also Ref. [39]). Of course, the detection of dQNs requires a direct coupling between the dark and visible sectors, which introduces additional model dependence.…”
Section: Directly Detecting Dark Quark Nuggets At Earthmentioning
confidence: 99%
“…If the scale of the detector is L and it operates for a time ∆t, then the expected number of dQN to pass through the detector is estimated as TeV T γ,c the flux of dQNs through a terrestrial detector can be large, which opens up the possibility of discovering dQN dark matter with future observations (see also Ref. [39]). Of course, the detection of dQNs requires a direct coupling between the dark and visible sectors, which introduces additional model dependence.…”
Section: Directly Detecting Dark Quark Nuggets At Earthmentioning
confidence: 99%
“…color-charged dark matter [78][79][80], near-Planck mass dark matter [81], monopole dark matter (e.g. [82]), and dark matter composed of many constituent states, also known as composite dark matter [83][84][85][86][87][88][89].…”
Section: Strongly Interacting and Composite Dark Mattermentioning
confidence: 99%
“…Cumulant expansion methods similar to those explored in Refs. [18,50,[103][104][105][106][107] can be used to estimate Φ Θ (1) with systematic uncertainties whose size can be assessed by varying the truncation order of the expansion. For a generic complex random variable z with characteristic function Φ z (k) = e ikz , cumulants can be defined as the coefficients of a Taylor series for ln(Φ z ),…”
Section: E Unwrapped Characteristic Function and Cumulant Expansionmentioning
confidence: 99%