activity
19962026
most citedThree-Nucleon Forces from Chiral Effective Field Theory

616 citations · 5.2k across the 158 of their papers we have counts for

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Showing 2009Show all

9 papers · 1 filter

nucl-th2009★ 43 cited

A new way to perform partial wave decompositions of few-nucleon forces

J. Golak, D. Rozpedzik, R. Skibinski +8

We formulate a general and exact method of partial wave decomposition (PWD) of any nucleon-nucleon (NN) potential and any three-nucleon (3N) force. The approach allows one to effic…

nucl-th2009★ 24 cited

3N Scattering in a Three-Dimensional Operator Formulation

W. Gloeckle, I. Fachruddin, Ch. Elster +3

A recently developed formulation for a direct treatment of the equations for two- and three-nucleon bound states as set of coupled equations of scalar functions depending only on v…

nucl-th2009★ 19 cited

On the discrepancies in the low energy neutron-deuteron breakup

H. Witala, W. Glockle

In view of recent neutron-deuteron (nd) breakup data for neutron-neutron (nn) and neutron-proton (np) quasi-free-scattering (QFS) arrangements and the large discrepancy found betwe…

nucl-th2009

Treatment of the proton-proton Coulomb force in proton-deuteron breakup Faddeev calculations

H. Witala, R. Skibinski, J. Golak +1

We extend our approach to incorporate the proton-proton (pp) Coulomb force into the three-nucleon (3N) Faddeev calculations from elastic proton-deuteron (pd) scattering to the brea…

nucl-th2009★ 16 cited

A New Treatment of 2N and 3N Bound States in Three Dimensions

W. Glockle, Ch. Elster, J. Golak +3

The direct treatment of the Faddeev equation for the three-boson system in 3 dimensions is generalized to nucleons. The one Faddeev equation for identical bosons is replaced by a s…

nucl-th2009★ 5 cited

The exact three-dimensional half-shell t-matrix for a sharply cut-off Coulomb potential in the screening limit

W. Glockle, J. Golak, R. Skibinski +1

The three-dimensional half-shell t-matrix for a sharply cut-off Coulomb potential is analytically derived together with its asymptotic form without reference to partial wave expans…