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  • 1
    Publication Date: 2021-02-01
    Description: Mass spectra of bottomonium states are computed using the Instanton Induced potential obtained from Instanton Liquid Model for QCD vacuum and incorporating a stronger confinement term. Spin dependent interactions through confined one gluon exchange potential are incorporated to remove the mass degeneracy. The mass spectra of the $$b ar{b}$$ b b ¯ states up to 4S states are found to be in good agreement with the values reported by PDG(2020). Mixing of nearby isoparity states are also studied. We found the state $$varUpsilon (10{,}860)$$ Υ ( 10 , 860 ) as an admixture of $$5^3S_1$$ 5 3 S 1 and $$6^3D_1$$ 6 3 D 1 Upsilon states with mixing angle $$heta = 39.98^{circ }$$ θ = 39 . 98 ∘ and the mixed state di-leptonic decay width is found to be 0.25 keV as against the width of $$0.31 pm 0.07$$ 0.31 ± 0.07  keV reported by PDG. Further the state $$varUpsilon (11{,}020)$$ Υ ( 11 , 020 ) is also found to be the admixture of $$6^3S_1$$ 6 3 S 1 and $$5^3D_1$$ 5 3 D 1 Upsilon states with the mixing angle $$heta = 51.69^{circ }$$ θ = 51 . 69 ∘ and the di-leptonic decay width of the mixed state is obtained as 0.14 keV which is very close to the width of $$0.13 pm 0.03$$ 0.13 ± 0.03  keV reported by PDG. Present results indicates that addition of confinement to the instanton potential is crucial for the determination of the mass spectroscopy of heavy hadrons.
    Print ISSN: 1434-6044
    Electronic ISSN: 1434-6052
    Topics: Physics
    Published by Springer
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  • 2
    Publication Date: 2021-10-01
    Description: The mass spectra for the heavy-light $$(c{ ar{q}}) ;$$ ( c q ¯ ) ; $$q = u$$ q = u or d charmed mesons are computed based on a relativistic framework. The low-lying 1P states are found to be in an excellent agreement with the PDG reported values. Using the computed mass spectra and following effective Lagrangian approach based on heavy quark and chiral symmetry, the OZI allowed two body strong decays are computed. The computed decay rates, ratios and branching fractions allow us to identify the proper spin-parity assignments of the newly observed charm states. Accordingly, we could identify $$D_J(2560)$$ D J ( 2560 ) as $$2^1S_0$$ 2 1 S 0 , $$D_J^*(2680)$$ D J ∗ ( 2680 ) as $$2^3S_1$$ 2 3 S 1 , $$D_J(2740)$$ D J ( 2740 ) as $$1^3D_2$$ 1 3 D 2 , $$D_J^*(2760)$$ D J ∗ ( 2760 ) as $$1^3D_3$$ 1 3 D 3 , $$D^*_J(3000)$$ D J ∗ ( 3000 ) as $$2^3P_0$$ 2 3 P 0 , $$D_J(3000)$$ D J ( 3000 ) as $$2^1P_1$$ 2 1 P 1 and $$D^*_2(3000)$$ D 2 ∗ ( 3000 ) as $$1^3F_2$$ 1 3 F 2 open charm states. The effective coupling constants, $$g_T$$ g T , $$ilde{g_H}$$ g H ~ , $$g_Y$$ g Y , $$ilde{g_S}$$ g S ~ and $$g_Z$$ g Z extracted from the present study are found to be in accordance with the reported values. These coupling constants would be useful in further investigations. We found $$D^{*+} pi ^-$$ D ∗ + π - as a favorable channel for the experimental search of the missing $$1^1F_3$$ 1 1 F 3 state.
    Print ISSN: 1434-6044
    Electronic ISSN: 1434-6052
    Topics: Physics
    Published by Springer
    Location Call Number Expected Availability
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