
TL;DR
This paper investigates the potential stability of a complex particle system called the dodecatoplet, composed of six top quarks and six top antiquarks, using variational and Hamiltonian methods.
Contribution
It provides a new analysis of the dodecatoplet's stability using variational bounds and Hamiltonian identities, advancing understanding of such multi-quark systems.
Findings
Variational method yields an upper bound close to mean-field estimates.
Lower bounds are established through Hamiltonian identities.
Results suggest possible stability of the dodecatoplet under certain conditions.
Abstract
A new investigation is done of the possibility of binding the "dodecatoplet", a system of six top quarks and six top antiquarks, using the Yukawa potential mediated by Higgs exchange. A simple variational method gives a upper bound close to that recently estimated in a mean-field calculation. It is supplemented by a lower bound provided by identities among the Hamiltonians describing the system and its subsystems.
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