2020
DOI: 10.3389/fphy.2019.00233
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Quark Models of the Nucleon–Nucleon Interaction

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Cited by 10 publications
(13 citation statements)
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“…where the tetraquark |s 4 [4]L 0 S 0 T 0 and diquark |s 2 [2]lst have the 2 ω relative-motion wavefunction and mutual orbital momenta L = 0, 2 allowable for a two-quanta excitation of the h.o.f. The most low-lying six-quark configurations correspond to the tetraquark having L 0 = 0, S 0 T 0 = 01 or 10 and the diquark being in a scalar (lst = 000) or axial (lst = 011) states [34].…”
Section: Dibaryon Masses and Nucleon Resonance Thresholdsmentioning
confidence: 99%
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“…where the tetraquark |s 4 [4]L 0 S 0 T 0 and diquark |s 2 [2]lst have the 2 ω relative-motion wavefunction and mutual orbital momenta L = 0, 2 allowable for a two-quanta excitation of the h.o.f. The most low-lying six-quark configurations correspond to the tetraquark having L 0 = 0, S 0 T 0 = 01 or 10 and the diquark being in a scalar (lst = 000) or axial (lst = 011) states [34].…”
Section: Dibaryon Masses and Nucleon Resonance Thresholdsmentioning
confidence: 99%
“…with i = 1, ..., 4 being the number in the set (19). One can see that the Pauli exclusion principle does not forbid the unexcited configurations s 6 [6] X and s 5 p [51] X in the channels with positive and negative parity, respectively, but severely limits the set of allowable Young schemes in the CS subspace, reducing the allowed basis to only a single CS state [2 3 ] CS ([2 2 1 2 ] CS ) in even triplet (singlet) partial waves and strongly restricting the basis in odd partial waves. At the same time, the excited configurations s 4 p 2 [42] X and s 3 p 3 [3 2 ] X satisfy the Pauli principle for any value of the CS Young scheme from the Clebsch-Gordan series (17) and (19) for the inner product of color and spin Young schemes in the triplet (S = 1) and singlet (S = 0) channels.…”
Section: The External Hamiltonianmentioning
confidence: 99%
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“…3. At the extremely short distances of d < 1 fm a strong repulsive core appears mainly due to the Pauli princi-ple [68] even among protons and neutrons due to their constituents [67,69,70].…”
Section: Basic Properties Of the Strong Forcementioning
confidence: 99%
“…Quark Model is one of the common tools to study multiquark states observed by experiments. This work is discussed in the framework of the Chiral Quark Model (ChQM), which has made lots of achievements in describing hadron spectrum and hadron-hadron interaction [32][33][34][35][36]. The specific introduction of the model can be found in Ref.…”
Section: A the Chiral Quark Modelmentioning
confidence: 99%