The High precision, charge dependent Bonn nucleon-nucleon potential (CD-Bonn)

By Ruprecht Machleidt. 2000

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We present a charge-dependent one-boson-exchange nucleon-nucleon $(\mathrm{NN})$ potential that fits the world proton-proton data below 350 MeV available in the year 2000 with a ${\ensuremath{\chi}}^{2}$ per datum of 1.01 for 2932 data and the corresponding neutron-proton data with ${\ensuremath{\chi}}^{2}/\mathrm{datum}$ $=1.02$ for 3058 data. This reproduction of the $\mathrm{NN}$ data is more accurate than by any phase-shift analysis and any other $\mathrm{NN}$ potential. This is achieved by the introduction of two effective $\ensuremath{\sigma}$ mesons the parameters of which are partial-wave dependent. The charge dependence of the present potential (which we call ``CD-Bonn'') is based upon the predictions by the Bonn full model for charge symmetry and charge-independence breaking in all partial waves with $Jl~4.$ The potential is represented in terms of the covariant Feynman amplitudes for one-boson exchange which are nonlocal. Therefore, the off-shell behavior of the CD-Bonn potential differs in a characteristic way from commonly used local potentials and leads to larger binding energies in nuclear few- and many-body systems, where underbinding is a persistent problem.

Subfields: Atomic and Molecular Physics, and Optics, Nuclear and High Energy Physics

View Paper: https://www.semanticscholar.org/paper/55bb1d9b083689042ec77c2389eb5b1c7c3dfbbc

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In Atomic and Molecular Physics, and Optics

  1. Ho-Ung Yee
  2. M. Ramsey-Musolf
  3. G. Mart'inez-Pinedo
  4. M. Hjorth-Jensen
  5. Jonathan Engel
  6. Armen Sedrakian
  7. John W. Clark Jr.
  8. Hermann Krebs

In Nuclear and High Energy Physics

  1. P. Reinert
  2. Evgeny Epelbaum
  3. Hermann Krebs
  4. U. van Kolck
  5. M. Ramsey-Musolf
  6. D. Hong
  7. Ho-Ung Yee
  8. G. Mart'inez-Pinedo

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