activity
20132026
most citedThe Present and Future of QCD

67 citations · 258 across the 26 of their papers we have counts for

collaborators
Showing 2020 · nucl-thShow all

6 papers · 2 filters

nucl-th2020★ 9 cited

Minimal complete sets for two pseudoscalar meson photoproduction

Philipp Kroenert, Yannick Wunderlich, Farah Afzal +1

For photoproduction reactions with final states consisting of two pseudoscalar mesons and a spin-1/2 baryon, 8 complex amplitudes need to be determined uniquely. A modified version…

nucl-th2020

Mathematical aspects of phase rotation ambiguities in partial wave analyses

Yannick Wunderlich

The observables in a single-channel -body scattering problem remain invariant once the amplitude is multiplied by an overall energy- and angle-dependent phase. This invariance i…

nucl-th2020

Complete experiments in pseudoscalar meson photoproduction

Yannick Wunderlich

The problem of extracting photoproduction amplitudes uniquely from so called complete experiments is discussed. This problem can be considered either for the extraction of full pro…

nucl-th2020

Amplitude- and truncated partial-wave analyses combined: A novel, almost theory-independent single-channel method for extracting photoproduction multipoles directly from measured data

A. Švarc, Y. Wunderlich, L. Tiator

Amplitude- and truncated partial-wave analyses are combined into a single procedure and a novel, almost theory-independent single-channel method for extracting multipoles directly…

nucl-th2020★ 9 cited

The complete experiment problem of pseudoscalar meson photoproduction in a truncated partial wave analysis

Yannick Wunderlich

This dissertation treats the problem of complete experiments for pseudoscalar meson photoproduction, in the context of a truncated partial-wave analysis (TPWA). The work contains a…

nucl-th2020

Moravcsik's theorem on complete sets of polarization observables reexamined

Y. Wunderlich, P. Kroenert, F. Afzal +1

We revisit Moravcsik's theorem on the unique extraction of amplitudes from polarization observables, which has been originally published in 1985. The proof is (re-) written in a mo…