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Main Authors: Agaev, S. S., Azizi, K., Sundu, H.
Format: Preprint
Published: 2026
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Online Access:https://arxiv.org/abs/2604.10626
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author Agaev, S. S.
Azizi, K.
Sundu, H.
author_facet Agaev, S. S.
Azizi, K.
Sundu, H.
contents The resonance $X(6600)$ is explored as the all-charm tetraquark structure with spin-parities $J^{\mathrm{PC}}=2^{++}$. It is considered in the diquark-antidiquark picture and modeled as a tensor state $X$ composed of the axial-vector diquark $cCγ_μc$ and antidiquark $\overline{c}% γ_νC\overline{c}$ with $C$ being the charge conjugation matrix. The mass and decay width of $X$ are evaluated in the framework of QCD sum rule (SR) methods. The two-point SR approach is applied to find its spectroscopic parameters, while three-point SRs used to calculate partial widths of different decay channels of $X$. We study its leading decays $X \to J/ψJ/ψ$, $X \to η_{c}η_{c}$ and $χ_{c1}(1P)η_{c}$ in which all four $c$-quarks constitute final-state mesons. We consider also the subleading channels $X\to D_{(s)}^{(\ast )+}D_{(s)}^{(\ast )-}$ and $% D_{(s)}^{(\ast )0}\overline{D}_{(s)}^{(\ast )0}$ generated by annihilation of $\overline{c}c$ quarks in the tetraquark. Comparison of the mass $m=(6609 \pm 50)~ \mathrm{MeV}$ and width $Γ[X]=(165 \pm 23)~ \mathrm{MeV}$ of the tensor diquark-antidiquark state $X$ with experimental data allows us to interpret it as an essential component of the resonance $X(6600)$. We also provide a lower limit for the mass of the first radial excitation of $X$.
format Preprint
id arxiv_https___arxiv_org_abs_2604_10626
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle Resonance $X(6600)$
Agaev, S. S.
Azizi, K.
Sundu, H.
High Energy Physics - Phenomenology
High Energy Physics - Experiment
High Energy Physics - Lattice
The resonance $X(6600)$ is explored as the all-charm tetraquark structure with spin-parities $J^{\mathrm{PC}}=2^{++}$. It is considered in the diquark-antidiquark picture and modeled as a tensor state $X$ composed of the axial-vector diquark $cCγ_μc$ and antidiquark $\overline{c}% γ_νC\overline{c}$ with $C$ being the charge conjugation matrix. The mass and decay width of $X$ are evaluated in the framework of QCD sum rule (SR) methods. The two-point SR approach is applied to find its spectroscopic parameters, while three-point SRs used to calculate partial widths of different decay channels of $X$. We study its leading decays $X \to J/ψJ/ψ$, $X \to η_{c}η_{c}$ and $χ_{c1}(1P)η_{c}$ in which all four $c$-quarks constitute final-state mesons. We consider also the subleading channels $X\to D_{(s)}^{(\ast )+}D_{(s)}^{(\ast )-}$ and $% D_{(s)}^{(\ast )0}\overline{D}_{(s)}^{(\ast )0}$ generated by annihilation of $\overline{c}c$ quarks in the tetraquark. Comparison of the mass $m=(6609 \pm 50)~ \mathrm{MeV}$ and width $Γ[X]=(165 \pm 23)~ \mathrm{MeV}$ of the tensor diquark-antidiquark state $X$ with experimental data allows us to interpret it as an essential component of the resonance $X(6600)$. We also provide a lower limit for the mass of the first radial excitation of $X$.
title Resonance $X(6600)$
topic High Energy Physics - Phenomenology
High Energy Physics - Experiment
High Energy Physics - Lattice
url https://arxiv.org/abs/2604.10626