Three-body reactions for a local potential in coordinate space

Article

Three-body reactions for a local potential in coordinate space

Sasakawa, T.; Horáček, J.; Sawada, T.

Phys. Rev. C 27, 18-26 (1983)

Abstract

The three-body theory of reactions is formulated for local potentials in coordinate space on the basis of the Faddeev equation. The wave function is expressed as a sum of all possible channel wave functions. In solving, the physically important pole terms are taken as the zeroth order terms. The higher order terms are treated as the perturbation. The kernels that appear in the perturbational series are regular at the origin and confined in a finite region of space, thus enabling us to calculate the breakup process numerically. We can expect that this perturbational series is rapidly convergent. The equation is finally reduced to a coupled set of integral equations for the elastic and breakup amplitudes.

Institute authors

Horáček, Jiří

BibTeX

@article{UTF194,
  author        = {Sasakawa, T. and Horáček, J. and Sawada, T.},
  title         = {{Three-body reactions for a local potential in coordinate space}},
  journal       = {Phys. Rev. C},
  volume        = {27},
  pages         = {18-26},
  year          = {1983},
  doi           = {10.1103/PhysRevC.27.18},
  url           = {http://link.aps.org/abstract/PRC/v27/p18},
}