2011
DOI: 10.1016/j.physrep.2011.02.001
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Chiral effective field theory and nuclear forces

Abstract: We review how nuclear forces emerge from low-energy QCD via chiral effective field theory. The presentation is accessible to the non-specialist. At the same time, we also provide considerable detailed information (mostly in appendices) for the benefit of researchers who wish to start working in this field.

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Cited by 1,642 publications
(2,252 citation statements)
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References 229 publications
(559 reference statements)
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“…The original NN interaction is the next-to-next-to-next-to-leading order (N3LO) with a cutoff Λ NN = 500 MeV/c, from Refs. [51,52]. For the 3N interactions we used the NNLO with a reduced local cutoff of Λ 3N = 400 MeV/c [43,53].…”
Section: Calculationsmentioning
confidence: 99%
“…The original NN interaction is the next-to-next-to-next-to-leading order (N3LO) with a cutoff Λ NN = 500 MeV/c, from Refs. [51,52]. For the 3N interactions we used the NNLO with a reduced local cutoff of Λ 3N = 400 MeV/c [43,53].…”
Section: Calculationsmentioning
confidence: 99%
“…To develop such an ab initio theory, we start from nuclear interactions grounded in the underlying theory of Quantum Chromodynamics via chiral effective field theory [1][2][3], where nucleons and pions are the only explicit degrees of freedom and the strong interaction is systematically expanded in terms of positive powers of small momenta Q (the generic momentum in the nuclear process or the pion mass) over the chiral symmetry breaking scale Λ ∼ 1 GeV. The nuclear forces emerging from such a procedure order by order are schematically represented by the diagrams of Fig.…”
Section: Nuclear Forcesmentioning
confidence: 99%
“…The power counting underlying this potential explains the phenomenological observations that the two-nucleon forces are dominant, but smaller three-body forces are required to explain e.g. the 3 H- 3 He mass difference. In such calculations, one essentially fits the appearing parameters (the low-energy constants, LECs) in systems of two or three nucleons and then performs numerically exact calculation for systems up to A = 4 using the Faddeev-Yakubowsky machinery or other well established methods.…”
Section: Introductionmentioning
confidence: 99%
“…in Refs. [2][3][4]. For going beyond light nuclei, one can either combine these forces with standard many-body methods like the no-core-shell-model, the coupled cluster approach, and so on (for some recent such works see Refs.…”
Section: Introductionmentioning
confidence: 99%