arXiv:1702.08186 [hep-ph]AbstractReferencesReviewsResources
A theorem about two-body decay and its application for a doubly-charged boson $H^{\pm\pm}$ going to $τ^{\pm}τ^{\pm}$
Published 2017-02-27Version 1
In a general decay chain $A\to B_1B_2\to C_1C_2\ldots$, we prove that the angular distributions in the decay of $B_{1,2}$ are irrelevant to the polarization of the mother particle $A$ at production. This guarantees that we can use these angular distributions to determine the spin-parity nature of $A$ without knowing its production details. As an example, we investigate the decay of a potential doubly-charged boson $H^{\pm\pm}$ going to same-sign $\tau$ lepton pair.
Comments: 5 pages, 1 figure, comments welcome
Related articles: Most relevant | Search more
arXiv:2104.02094 [hep-ph] (Published 2021-04-05)
Lepton-flavour non-universality of $\bar{B}\to D^*\ell \barν$ angular distributions in and beyond the Standard Model
arXiv:2101.04314 [hep-ph] (Published 2021-01-12)
Angular Distributions in Rare $b$ Decays
arXiv:1909.09311 [hep-ph] (Published 2019-09-20)
The decay $J/ψ\toγφφ$: spin dependence of amplitude and angular distributions of photons with linear polarizations