2008
DOI: 10.1088/0253-6102/49/2/41
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Masses and Widths of Light Scalar Mesons in Chiral Perturbation Theory

Abstract: Based on the diquark model, we assume that the light scalar mesons are q2q̄2 states rather than qq̄. The chiral effective Lagrangian for the light scalar meson is constructed, and the mass relations are obtained: the isotriplet (a0) and the isosinglet (f0) are the heaviest and are degenerate, the isodoublets (κ) are heavier and the other isosinglet (σ) is the lightest; and 2Mκ2= Ma02 + Mσ2. Using experimental value for a0 and σ mass, we obtain Mκ = 794 MeV, which is consistent with the experimental value. Then… Show more

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Cited by 3 publications
(3 citation statements)
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References 14 publications
(26 reference statements)
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“…Actually, by using the eigenvalues of Eq. ( 37) and the initial condition, we can obtain the following results of the problem: [41] x (38) which are the same as the results from Newton's law of motion. It is easy to obtain the solutions of the problem if we use the third-order Lagrange equations of the system.…”
Section: An Examplesupporting
confidence: 53%
“…Actually, by using the eigenvalues of Eq. ( 37) and the initial condition, we can obtain the following results of the problem: [41] x (38) which are the same as the results from Newton's law of motion. It is easy to obtain the solutions of the problem if we use the third-order Lagrange equations of the system.…”
Section: An Examplesupporting
confidence: 53%
“…), are taken as α 1 = 0.032, α 2 = 0.022, Truhlar and coworkers reported a direct quantum scattering calculation, [27] for the same barrier potential with the given parameters, and found a resonance state with the resonance energy E R − iE I = 1.0717 × 10 −2 − i5.227 × 10 −4 a.u . (17) Fig. 4 Eckart potential, as shown in Eq.…”
Section: Potential Scattering Resonancesmentioning
confidence: 99%
“…Zhang [43][44][45][46] and Shi [47] further studied the higher-order differential equations of motion for different mechanical systems. Zhao and Ma, [48] and Zhao et al [49] gave the higher-order Hamilton's principle and the higher-order Lagrangian equations for holonomic systems. In the present paper, the laws of motion of mechanical systems in event space under the action of the higher-order time rate of change of forces will be further studied.…”
Section: Introductionmentioning
confidence: 99%