Analysis of the scalar doubly charmed hexaquark state with QCD sum rules
arXiv:1707.09767 · doi:10.1140/epjc/s10052-017-5207-9
Abstract
In this article, we study the scalar-diquark-scalar-diquark-scalar-diquark type hexaquark state with the QCD sum rules by carrying out the operator product expansion up to the vacuum condensates of dimension 16. We obtain the lowest hexaquark mass , which can be confronted to the experimental data in the future.
11 pages, 8 figures
References in corpus (9)
- Can the X(3872) be a 1^{++} four-quark state?
- Analysis of the as the first radial excitation of the
- QCD sum rules study of the meson Z^+(4430)
- Analysis of the scalar and axial-vector heavy diquark states with QCD sum rules
- Analysis of the Y(4140) and related molecular states with QCD sum rules
- Another tetraquark structure in the invariant mass distribution
- Possible Charmonium-like State
- Search for doubly-heavy dibaryons in a quark model
- Reanalysis of the , and with QCD sum rules
Cited by in corpus (10)
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- Spectrum of Light Hexaquark States in Triquark-antitriquark Configuration
- Mass spectrum of the states
- Strange pentaquark molecules in QCD sum rules
- Phenomenological mass model for exotic hadrons and predictions for masses of non-strange dibaryons as hexaquarks