Showing papers on "Configuration space published in 1968"
TL;DR: In this article, the expansion in matrix elements of unitary representations of the Lorentz groups is applied in the relativistic quasi-potential scattering theory, and an analogue of the three-dimensional configuration space is found.
Abstract: The expansion in matrix elements of unitary representations of the Lorentz groups is applied in the relativistic quasi-potential scattering theory. A relativistic analogue of the three-dimensional configuration space is found. The formalism developed is very close to the nonrelativistic one. It allows us to hope that in the framework of this approach, an adequate relativistic generalization of Regge's ideas can be found.
158 citations
13 citations
TL;DR: In this paper, higher-order corrections to the Tamm-Dancoff and Random Phase Approximation equations were determined using Green function techniques, using the Tabakin separable potential.
12 citations
TL;DR: In this paper, it was shown that the Hanckel transform of the configuration space function corresponding to the Mercedes graph can be written as a superposition of functions related to simpler graphs, i.e. with one or more lines missing.
1 citations