2015
DOI: 10.1088/1475-7516/2015/04/042
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Form factors for dark matter capture by the Sun in effective theories

Abstract: In the effective theory of isoscalar and isovector dark matter-nucleon interactions mediated by a heavy spin-1 or spin-0 particle, 8 isotope-dependent nuclear response functions can be generated in the dark matter scattering by nuclei. We compute the 8 nuclear response functions for the 16 most abundant elements in the Sun, Ni, through numerical shell model calculations. We use our response functions to compute the rate of dark matter capture by the Sun for all isoscalar and isovector dark matter-nucleon effec… Show more

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Cited by 112 publications
(182 citation statements)
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“…Refs. [162,163]. NR operators which are typically studied lead to nuclear response functions proportional to (v ⊥ ) 0 (which is the standard case) or proportional to (v ⊥ )…”
Section: F Non-relativistic Effective Theorymentioning
confidence: 99%
“…Refs. [162,163]. NR operators which are typically studied lead to nuclear response functions proportional to (v ⊥ ) 0 (which is the standard case) or proportional to (v ⊥ )…”
Section: F Non-relativistic Effective Theorymentioning
confidence: 99%
“…In the simplest treatment, only spin-independent interactions are considered and phenomenological nuclear response functions-so-called "Helm form factors"-are used. More recently, many additional responses have been considered and more sophisticated nuclear-structure calculations have been performed using the shell model (SM) [11][12][13][22][23][24][25]. The SM is arguably a very successful phenomenological model for nuclear structure; see e.g.…”
Section: Introductionmentioning
confidence: 99%
“…(9.14) and Table 9.2, for a generic angle θ the DM-nucleon scattering is mediated by a linear combination of O 4 , O 8 and O 9 , with coefficients similar in magnitude. The contributions from O 8 and O 9 can be safely ignored for IceCube: given the composition of the solar environment, their nuclear form factors are between 100 and 1000 times smaller than the one for O 4 [518]. This is not the case for DD experiments, where the three operators give a similar contribution, and the scattering cross section is not exactly σ SD χp , which is defined as being given by the operator O 4 alone.…”
Section: Summary Of Resultsmentioning
confidence: 99%
“…[518], the bounds on Γ ann can be interpreted as a bound on σ pχ for the operator O NR 6 = ( s χ · q)( s N · q). This operator originates in the non-relativistic limit in the case in which the DM is a Dirac fermion χ.…”
Section: The Case Of Fermionic Dmmentioning
confidence: 99%