1995
DOI: 10.1007/s006010050027
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Assessment of Triton Potential Energy

Abstract: An assessment is made of the dominant features contributing to the triton potential energy, with the objective of understanding qualitatively their origins and sensitivities. Relativistic effects, short-range repulsion, and OPEP dominance are discussed. A determination of the importance of various regions of nucleon-nucleon separation is made numerically.

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Cited by 3 publications
(3 citation statements)
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“…[1] (which we follow by parameterizing isospin violation by ǫ ∼ 0.3). The coupling constant g x of this zero-range Lagrangian is natural if g x /m x ∼ 1/f π [1,46]. Thus g ρNN /m ρ ≃ 0.60/f π is nearly the same as g a 1 NN /m A ≃ 0.70/f π from Eq.…”
Section: Numerical Resultsmentioning
confidence: 80%
“…[1] (which we follow by parameterizing isospin violation by ǫ ∼ 0.3). The coupling constant g x of this zero-range Lagrangian is natural if g x /m x ∼ 1/f π [1,46]. Thus g ρNN /m ρ ≃ 0.60/f π is nearly the same as g a 1 NN /m A ≃ 0.70/f π from Eq.…”
Section: Numerical Resultsmentioning
confidence: 80%
“…We have already argued that T ∼ Q 2 CT Λ per nucleon, where C T ∼ 1 and we have used M N ∼ Λ. For the triton, V π ∼ −15 MeV/pair and T ∼ 15 MeV/nucleon [24]. For the α particle both energies are somewhat larger.…”
Section: Rules Of Scale -Nuclear Methodologymentioning
confidence: 96%
“…and (v/c) 2 is satisfyingly small on average. In order to conform to a more standard notation, we will use Q (∼ m π ) rather than p. We will see later that in processes involving pions this is indeed a typical scale [24]. At this point a little history is instructive.…”
Section: Rules Of Scale -Nuclear Methodologymentioning
confidence: 99%