Light Scalar Meson sigma(600) in QCD Sum Rule with Continuum
arXiv:0912.5138 · doi:10.1103/PhysRevD.81.114034
Abstract
The light scalar meson sigma(600) is known to appear at low excitation energy with very large width on top of continuum states. We investigate it in the QCD sum rule as an example of resonance structures appearing above the corresponding thresholds. We use all the possible local tetraquark currents by taking linear combinations of five independent local ones. We ought to consider the pi-pi continuum contribution in the phenomenological side of the QCD sum rule in order to obtain a good sum rule signal. We study the stability of the extracted mass against the Borel mass and the threshold value and find the sigma(600) mass at 530 MeV +- 40 MeV. In addition we find the extracted mass has an increasing tendency with the Borel mass, which is interpreted as caused by the width of the resonance.
9 pages, 7 figures, comments and suggestions welcome
References in corpus (3)
Cited by in corpus (16)
- Pentaquark and Tetraquark states
- An updated review of the new hadron states
- A review of the open charm and open bottom systems
- From controversy to precision on the sigma meson: a review on the status of the non-ordinary resonance
- QCD Sum Rules Approach to the and States
- Existence of the critical endpoint in the vector meson extended linear sigma model
- Lattice study of light scalar tetraquarks with I=0,2,1/2,3/2: are sigma and kappa tetraquarks?
- On the size of the sigma meson and its nature
- A QCD sum rule study for a charged bottom-strange scalar meson
- Possible Exotic State
- New molecular candidates: X(1910), X(2200), and X(2350)
- Search for and strangeonium-like structures
- QCD sum rule study on the structure as a pure bound state
- Non-perturbative Analysis of Various Mass Generation by Gluonic Dressing Effect with the Schwinger-Dyson Formalism in QCD
- Study of Hadrons Using the Gaussian Functional Method in the O(4) Linear Model
- Contributions of semi-hadronic states to amm of muon, in frames of Nambu-Jona-Lasinio model