Published 1974 | Version v1
Book

The Faddeev-Yacubovsky model of four particle scattering problem

Creators

  • 1. D.S. Coll., Aligarh (India). Dept. of Physics

Description

The Faddeev-Yacubovsky model of four identical spinless particles with the resonating group approximation is considered. The integral equations of 4-particle scattering problem are formulated in the case of two-body channel (i.e. one particle + bound three particle type, and bound pair + bound pair type). It is shown with resonating group approximation, the four-particle scattering problem can be reduced to solve a set of one-dimensional coupled integral equations. Further, it is noticed that the Faddeev-Yacubovsky approach can be reduced to much more simple form with the nonlocal separable potential, and this is believed to bring the 4-particle problem within the range of modern computers. (author)

Additional details

Publishing Information

Publisher
Department of Atomic Energy.
Imprint Place
Bombay
Imprint Title
Proceedings of the nuclear physics and solid state physics symposium, Bangalore, December 27-31, 1973
Imprint Pagination
p. 104-106.

Conference

Title
Nuclear physics and solid state physics symposium.
Dates
27 Dec 1973.
Place
Bangalore, India.

INIS

Country of Publication
India
Country of Input or Organization
India
INIS RN
7224573
Subject category
S73: NUCLEAR PHYSICS AND RADIATION PHYSICS;
Resource subtype / Literary indicator
Conference
Descriptors DEI
FADDEEV EQUATIONS; FOUR-BODY PROBLEM; INTEGRAL EQUATIONS; KERNELS; MULTIPLE SCATTERING; NONLOCAL POTENTIAL; NUCLEAR POTENTIAL; ONE-DIMENSIONAL CALCULATIONS; RESONATING-GROUP METHOD; WAVE FUNCTIONS
Descriptors DEC
EQUATIONS; FUNCTIONS; MANY-BODY PROBLEM; SCATTERING; VARIATIONAL METHODS

Optional Information

Notes
7 refs.