Undecay

Fuente: arXiv
Guardado en:
Detalles Bibliográficos
Autores principales: Megias, Eugenio, Perez-Victoria, Manuel, Quiros, Mariano
Formato: Preprint
Publicado: 2023
Materias:
Acceso en línea:
Etiquetas: Agregar Etiqueta
Sin Etiquetas, Sea el primero en etiquetar este registro!
_version_ 1866911959868243968
author Megias, Eugenio
Perez-Victoria, Manuel
Quiros, Mariano
author_facet Megias, Eugenio
Perez-Victoria, Manuel
Quiros, Mariano
contents Unstable particles decay sooner or later, so they are not described by asymptotic one-particle states and they should not be included as independent states in unitarity relations such as the optical theorem. The same applies to any countable collection of unstable particles. We show that the behaviour of unparticle stuff, that is, a continuous collection of particles with different masses and common decay channels, is pretty different: it has a non-vanishing probability of surviving for ever and the corresponding asymptotic states must be taken into account to comply with unitarity. We also discuss compressed spectra and the transition from the discrete to the continuous case.
format Preprint
id arxiv_https___arxiv_org_abs_2310_16593
institution arXiv
publishDate 2023
record_format arxiv
spellingShingle Undecay
Megias, Eugenio
Perez-Victoria, Manuel
Quiros, Mariano
High Energy Physics - Phenomenology
High Energy Physics - Theory
Unstable particles decay sooner or later, so they are not described by asymptotic one-particle states and they should not be included as independent states in unitarity relations such as the optical theorem. The same applies to any countable collection of unstable particles. We show that the behaviour of unparticle stuff, that is, a continuous collection of particles with different masses and common decay channels, is pretty different: it has a non-vanishing probability of surviving for ever and the corresponding asymptotic states must be taken into account to comply with unitarity. We also discuss compressed spectra and the transition from the discrete to the continuous case.
title Undecay
topic High Energy Physics - Phenomenology
High Energy Physics - Theory
url https://arxiv.org/abs/2310.16593