Abstract In this article, we introduce a P-wave between the diquark and antidiquark explicitly to construct the vector tetraquark currents, and study the vector tetraquark states with the QCD sum rules systematically, and obtain the lowest vector tetraquark masses up to now. The present predictions support assigning the Y(4220 / 4260), Y(4320 / 4360), Y(4390) and Z(4250) to be the vector tetraquark states with a relative P-wave between the diquark and antidiquark pair
We present a QCD sum rule analysis for the anticharmed pentaquark state with and without strangeness...
Abstract In this article, we construct the scalar-diquark–scalar-diquark–antiquark type current to s...
We apply the method of QCD sum rules to study the $$s s {\bar{s}} {\bar{s}}$$ tetraquark states of $...
Abstract In this article, we take the Y(4260 / 4220) as the vector tetraquark state with $$J^{PC}=1^...
In this article, we take the Y(4260 / 4220) as the vector tetraquark state with $$J^{PC}=1^{--}$$, a...
In this article, we construct the $$C \otimes \gamma _\mu C$$ and $$C\gamma _5 \otimes \gamma _5\gam...
In this paper, we construct the diquark-antidiquark–type current operators to study the axial vector...
In this article, we study the axialvector-diquark-axialvector-antidiquark type scalar, axialvector, ...
Abstract In this article, we construct the axialvector-diquark–axialvector-antidiquark type currents...
Abstract In this article, we construct the $$C \otimes \gamma _\mu C$$ C⊗γμC and $$C\gamma _5 \otime...
In this article, we construct the axialvector-diquark–axialvector-antidiquark type currents to inter...
Abstract In this article, we study the $$J^{PC}=0^{++}$$ J P C = 0 + + and $$2^{++}$$ 2 + + $$QQ\bar...
We study the tetraquark state with I(G)J(PC) = 0(+)1(-+) in the QCD sum rule. We exhaust all possibl...
We study the mass of the state Y(2175) of J(PC)=1(--) in the QCD sum rule. We construct both the diq...
We investigate the newly observed X(4500) and X(4700) based on the diquark-antidiquark configuration...
We present a QCD sum rule analysis for the anticharmed pentaquark state with and without strangeness...
Abstract In this article, we construct the scalar-diquark–scalar-diquark–antiquark type current to s...
We apply the method of QCD sum rules to study the $$s s {\bar{s}} {\bar{s}}$$ tetraquark states of $...
Abstract In this article, we take the Y(4260 / 4220) as the vector tetraquark state with $$J^{PC}=1^...
In this article, we take the Y(4260 / 4220) as the vector tetraquark state with $$J^{PC}=1^{--}$$, a...
In this article, we construct the $$C \otimes \gamma _\mu C$$ and $$C\gamma _5 \otimes \gamma _5\gam...
In this paper, we construct the diquark-antidiquark–type current operators to study the axial vector...
In this article, we study the axialvector-diquark-axialvector-antidiquark type scalar, axialvector, ...
Abstract In this article, we construct the axialvector-diquark–axialvector-antidiquark type currents...
Abstract In this article, we construct the $$C \otimes \gamma _\mu C$$ C⊗γμC and $$C\gamma _5 \otime...
In this article, we construct the axialvector-diquark–axialvector-antidiquark type currents to inter...
Abstract In this article, we study the $$J^{PC}=0^{++}$$ J P C = 0 + + and $$2^{++}$$ 2 + + $$QQ\bar...
We study the tetraquark state with I(G)J(PC) = 0(+)1(-+) in the QCD sum rule. We exhaust all possibl...
We study the mass of the state Y(2175) of J(PC)=1(--) in the QCD sum rule. We construct both the diq...
We investigate the newly observed X(4500) and X(4700) based on the diquark-antidiquark configuration...
We present a QCD sum rule analysis for the anticharmed pentaquark state with and without strangeness...
Abstract In this article, we construct the scalar-diquark–scalar-diquark–antiquark type current to s...
We apply the method of QCD sum rules to study the $$s s {\bar{s}} {\bar{s}}$$ tetraquark states of $...