Abstract
Two selection rules are derived which explain vanishing transition matrix elements found for many processes. A decay is forbidden in a pole model having a momentum-independent symmetry-breaking vertex and a symmetry-conserving vertex with arbitrary form factors if either (1) all propagators are equal in magnitude and the matrix elements of the symmetry-breaking vertex are proportional to those of a generator of the symmetry group, or (2) the propagators involve only known mass differences described by the Gell-Mann-Okubo mass formula and the matrix elements of the symmetry-breaking vertex are described by the coupling of three unitary octets. Applications to decays and nonleptonic decays are discussed.
- Received 29 October 1964
DOI:https://doi.org/10.1103/PhysRev.137.B1561
©1965 American Physical Society