Four-Vectors and Helicity Amplitudes in πN Elastic Scattering
Loren Dell Krase, R. H. Good
Abstract
Loren Dell Krase, R. H. Good
Abstract
There is a natural way to introduce a set of four orthogonal four-vectors in the elastic scattering process. In the $\ensuremath{\pi}N$ elastic problem, they provide a covariant description of the helicity-flip and -nonflip processes. The nonflip interaction operator becomes a rotation through the scattering angle $\ensuremath{\theta}$ about the normal to the scattering plane; the helicity-flip interaction involves a rotation through $\ensuremath{\pi}+\ensuremath{\theta}$.
A significance statement is not available in the OpenAlex record.
A contribution statement is not available in the OpenAlex record.
Method details are not available in the OpenAlex metadata.
Findings are not separately available in the OpenAlex metadata.
Limitations are not available in the OpenAlex metadata.
Application details are not available in the OpenAlex metadata.
There is a natural way to introduce a set of four orthogonal four-vectors in the elastic scattering process. In the $\ensuremath{\pi}N$ elastic problem, they provide a covariant description of the helicity-flip and -nonflip processes. The nonflip interaction operator becomes a rotation through the scattering angle $\ensuremath{\theta}$ about the normal to the scattering plane; the helicity-flip interaction involves a rotation through $\ensuremath{\pi}+\ensuremath{\theta}$.
Key concepts: Helicity, Physics, Covariant transformation, Scattering amplitude, Scattering, Elastic scattering, Rotation (mathematics), Quantum electrodynamics