A WKB inversion of power-law Regge trajectories yields a non-quadratic holographic dilaton Φ(z)=(κz)^(2−α) that the authors then test on charmonium, bottomonium, and tetraquark candidates.
Tetraquarks as Diquark Antidiquark Bound Systems
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abstract
In this paper, we study four-body systems consisting of diquark antidiquark, and we analyze diquark-antidiquark in the framework of a two body (pseudo point) problem. We solve Lippman Schwinger equation numerically for charm diquark antidiquark systems and find the eigenvalues to calculate the binding energies and masses of heavy tetraquarks with hidden charms. Our results are in good agreement with theoretical and experimental data.
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Engineering Confining Dilatons: A WKB Inverse Problem in Holographic QCD
A WKB inversion of power-law Regge trajectories yields a non-quadratic holographic dilaton Φ(z)=(κz)^(2−α) that the authors then test on charmonium, bottomonium, and tetraquark candidates.