Coulomb force effects in low-energy $\alpha$-deuteron scattering

Abstract

The $\alpha$-proton Coulomb interaction is included in the description of $\alpha$-deuteron scattering using the screening and renormalization approach in the framework of momentum-space three-particle equations. The technical reliability of the method is demonstrated. Large Coulomb-force effects are found.

To be published in Phys. Rev. C

References in corpus (7)

• The high-precision, charge-dependent Bonn nucleon-nucleon potential (CD-Bonn)
• Momentum-space treatment of Coulomb interaction in three-nucleon reactions with two protons
• Momentum-space description of three-nucleon breakup reactions including the Coulomb interaction
• New calculation schemes for proton-deuteron scattering including the Coulomb interaction
• Benchmark calculation for proton-deuteron elastic scattering observables including Coulomb
• Nucleon polarization in three-body models of polarized \bbox{^6}Li
• Proton-Deuteron Elastic Scattering from 2.5 to 22.5 MeV

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• Probing nucleon-nucleon interactions in breakup of a one-neutron halo ${}^{11}$Be on a proton target
• Two-body scattering without angular-momentum decomposition
• Deuteron-alpha scattering: separable vs nonseparable Faddeev approach
• Spin observables in three-body direct nuclear reactions
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• Core-excitation three-cluster model description of ^8He and ^10He
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• Perspectives on few-body cluster structures in exotic nuclei
• Complex scaling method for three- and four-body scattering above the break-up thresholds
• Neutron-${}^{19}\mathrm{C}$ scattering: Towards including realistic interactions
• Quantifying uncertainties due to irreducible three-body forces in deuteron-nucleus reactions
• Low-Energy Deuteron-Alpha Elastic Scattering in Cluster Effective Field Theory
• Comparison of Pauli projection and supersymetric transformation methods for three-body nuclear structure and reactions
• Faddeev-type calculations of few-body nuclear reactions including Coulomb interaction
• Deuteron-${}^3\mathrm{He}$ scattering using nucleon-${}^3\mathrm{He}$ optical potentials fitted to four-body amplitudes