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• W2111502566 abstract "In the framework of a simple quantum field theory describing the decay of a scalar state into two (pseudo)scalar ones we study the pole(s) motion(s) of its propagator: besides the expected pole on the second Riemann sheet, we find — for a large enough coupling constant — a second, additional pole on the first Riemann sheet below threshold, which corresponds to a stable state. We then perform a numerical study for a hadronic system in which a scalar particle couples to pions. We investigate under which conditions a stable state below the two-pion threshold can emerge. In particular, we study the case in which this stable state has a mass of 38 MeV, which corresponds to the recently claimed novel scalar state E(38). Moreover, we also show that the resonance f 0 (500) and the stable state E(38) could be two different manifestations of the same object. Finally, we also estimate the order of magnitude of its coupling to photons." @default.
• W2111502566 created "2016-06-24" @default.
• W2111502566 creator A5034665552 @default.
• W2111502566 creator A5043723389 @default.
• W2111502566 date "2012-12-13" @default.
• W2111502566 modified "2023-10-13" @default.
• W2111502566 title "PROPAGATOR POLES AND AN EMERGENT STABLE STATE BELOW THRESHOLD: GENERAL DISCUSSION AND THE E(38) STATE" @default.
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• W2111502566 doi "https://doi.org/10.1142/s021773231250229x" @default.
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