2020 Vol. 44, No. 10
Display Method: |
			            2020, 44(10): 103001. doi: 10.1088/1674-1137/ababfa 
	   					
		        	
			        
		            	
		        
					Abstract: 
The existence of light sterile neutrinos is a long-standing question in particle physics. Several experimental “anomalies” might be explained by introducing eV mass scaled light sterile neutrinos. Many experiments are actively searching for such light sterile neutrinos through neutrino oscillation. For long baseline experiments, the matter effect should be treated carefully for precise calculation of the neutrino oscillation probabilities. However, this is usually time-consuming or analytically complex. In this manuscript, we adopt a Jacobi-like method to diagonalize the Hermitian Hamiltonian matrix and derive analytically simplified neutrino oscillation probabilities for 3 (active) + 1 (sterile)-neutrino mixing for a constant matter density. These approximations can reach a considerably high numerical accuracy while retaining their analytical simplicity and fast computing speed. This would be useful for current and future long baseline neutrino oscillation experiments.
		       
		        
		        
		        
			  
			The existence of light sterile neutrinos is a long-standing question in particle physics. Several experimental “anomalies” might be explained by introducing eV mass scaled light sterile neutrinos. Many experiments are actively searching for such light sterile neutrinos through neutrino oscillation. For long baseline experiments, the matter effect should be treated carefully for precise calculation of the neutrino oscillation probabilities. However, this is usually time-consuming or analytically complex. In this manuscript, we adopt a Jacobi-like method to diagonalize the Hermitian Hamiltonian matrix and derive analytically simplified neutrino oscillation probabilities for 3 (active) + 1 (sterile)-neutrino mixing for a constant matter density. These approximations can reach a considerably high numerical accuracy while retaining their analytical simplicity and fast computing speed. This would be useful for current and future long baseline neutrino oscillation experiments.
			            2020, 44(10): 103101. doi: 10.1088/1674-1137/abab90 
	   					
		        	
			        
		            	
		        
					Abstract: 
We construct an improved soft-wall AdS/QCD model with a cubic coupling term of the dilaton and the bulk scalar field. The background fields in this model are solved by the Einstein-dilaton system with a nontrivial dilaton potential, which has been shown to reproduce the equation of state from the lattice QCD with two flavors. The chiral transition behaviors are investigated in the improved soft-wall AdS/QCD model with the solved gravitational background, and the crossover transition can be realized. Our study provides the possibility to address the deconfining and chiral phase transitions simultaneously in the bottom-up holographic framework.
		       
		        
		        
		        
			  
			We construct an improved soft-wall AdS/QCD model with a cubic coupling term of the dilaton and the bulk scalar field. The background fields in this model are solved by the Einstein-dilaton system with a nontrivial dilaton potential, which has been shown to reproduce the equation of state from the lattice QCD with two flavors. The chiral transition behaviors are investigated in the improved soft-wall AdS/QCD model with the solved gravitational background, and the crossover transition can be realized. Our study provides the possibility to address the deconfining and chiral phase transitions simultaneously in the bottom-up holographic framework.
			            2020, 44(10): 103102. doi: 10.1088/1674-1137/ababf7 
	   					
		        	
			        
		            	
		        
					Abstract: 
In this article, we tentatively assign						\begin{document}$P_c(4312)$\end{document} 													![]() 
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						 					  to be the 											\begin{document}$\bar{D}\Sigma_c$\end{document} 													![]() 
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						 					  pentaquark molecular state with the spin-parity 											\begin{document}$J^P={\frac{1}{2}}^-$\end{document} 													![]() 
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						 					 , and discuss the factorizable and non-factorizable contributions in the two-point QCD sum rules for the 											\begin{document}$\bar{D}\Sigma_c$\end{document} 													![]() 
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						 					  molecular state in detail to prove the reliability of the single pole approximation in the hadronic spectral density. We study its two-body strong decays with the QCD sum rules, and special attention is paid to match the hadron side with the QCD side of the correlation functions to obtain solid duality. We obtain the partial decay widths 											\begin{document}$\Gamma\left(P_c(4312)\to \eta_c p\right)=0.255\,\,{\rm{MeV}}$\end{document} 													![]() 
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						 					  and 											\begin{document}$\Gamma\left(P_c(4312)\to J/\psi p\right)=9.296^{+19.542}_{-9.296}\,\,{\rm{MeV}}$\end{document} 													![]() 
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						 					 , which are compatible with the experimental value of the total width, and support assigning 											\begin{document}$P_c(4312)$\end{document} 													![]() 
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						 					  to be the 											\begin{document}$\bar{D}\Sigma_c$\end{document} 													![]() 
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						 					  pentaquark molecular state.
		        
		       
		        
		        
		        
			  
			In this article, we tentatively assign
			            2020, 44(10): 103103. doi: 10.1088/1674-1137/ababf8 
	   					
		        	
			        
		            	
		        
					Abstract: 
This work presents the subtraction procedure and the Regge cut in the logarithmic Regge pole approach. The subtraction mechanism leads to the same asymptotic behavior as previously obtained in the non-subtraction case. The Regge cut, in contrast, introduces a clear role to the non-leading contributions for the asymptotic behavior of the total cross-section. From these results, some simple parameterization is introduced to fit the experimental data for the proton-proton and antiproton-proton total cross-section above some minimum value up to the cosmic-ray. The fit parameters obtained are used to present predictions for the						\begin{document}$ \rho(s)$\end{document} 													![]() 
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						 					 -parameter as well as to the elastic slope 											\begin{document}$ B(s)$\end{document} 													![]() 
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						 					  at high energies.
		        
		       
		        
		        
		        
			  
			This work presents the subtraction procedure and the Regge cut in the logarithmic Regge pole approach. The subtraction mechanism leads to the same asymptotic behavior as previously obtained in the non-subtraction case. The Regge cut, in contrast, introduces a clear role to the non-leading contributions for the asymptotic behavior of the total cross-section. From these results, some simple parameterization is introduced to fit the experimental data for the proton-proton and antiproton-proton total cross-section above some minimum value up to the cosmic-ray. The fit parameters obtained are used to present predictions for the
			            2020, 44(10): 103104. doi: 10.1088/1674-1137/abac00 
	   					
		        	
			        
		            	
		        
					Abstract: 
In this work, we study the localized\begin{document}$ CP $\end{document} ![]()
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\begin{document}$ \bar{B}^0\rightarrow K^-\pi^+\pi^-\pi^+ $\end{document} ![]()
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\begin{document}$ \bar{B}^0\rightarrow \bar{K}_0^*(700)\rho^0(770)\rightarrow K^-\pi^+\pi^-\pi^+ $\end{document} ![]()
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\begin{document}$ \bar{B}^0\rightarrow \bar{K}^*(892)f_0(500)\rightarrow K^-\pi^+\pi^-\pi^+ $\end{document} ![]()
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\begin{document}$ \mathcal{A_{CP}}(\bar{B}^0\rightarrow   K^-\pi^+\pi^-\pi^+)\in  [0.15,0.28] $\end{document} ![]()
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\begin{document}$ {\cal{B}}(\bar{B}^0\rightarrow K^-\pi^+\pi^-\pi^+)\in[1.73,5.10]\times10^{-7} $\end{document} ![]()
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\begin{document}$ CP $\end{document} ![]()
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\begin{document}$ f_0(500) $\end{document} ![]()
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\begin{document}$ \bar{K}_0^*(700) $\end{document} ![]()
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\begin{document}$ \bar{B}^0\rightarrow \bar{K}_0^*(700)\rho^0(770) $\end{document} ![]()
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\begin{document}$ \bar{B}^0\rightarrow \bar{K}^*(892)f_0(500) $\end{document} ![]()
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\begin{document}$ \mathcal{A_{CP}}(\bar{B}^0\rightarrow \bar{K}_0^*(700)\rho^0(770)) \in [0.20, 0.36] $\end{document} ![]()
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\begin{document}$ \mathcal{A_{CP}}(\bar{B}^0\rightarrow \bar{K}^*(892)f_0(500))\in [0.08, 0.12] $\end{document} ![]()
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\begin{document}${\cal{B}} (\bar{B}^0\rightarrow   \bar{K}_0^*(700)  \rho^0(770)\in  [6.76, 18.93]\times10^{-8}$\end{document} ![]()
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\begin{document}$ {\cal{B}} (\bar{B}^0\rightarrow \bar{K}^*(892)f_0(500))\in [2.66, 4.80]\times10^{-6} $\end{document} ![]()
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\begin{document}$ CP $\end{document} ![]()
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		        In this work, we study the localized
			            2020, 44(10): 104001. doi: 10.1088/1674-1137/ab97a9 
	   					
		        	
			        
		            	
		        
					Abstract: 
High transverse momentum (\begin{document}$ p_T $\end{document} ![]()
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\begin{document}$ p_T $\end{document} ![]()
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\begin{document}$\sqrt{s_{{NN}}} = 200$\end{document} ![]()
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\begin{document}$ p_T>3\;{\rm{GeV}}/{\rm{c}} $\end{document} ![]()
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\begin{document}$ p_T $\end{document} ![]()
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\begin{document}$ 0.5<p_T<10\;{\rm{GeV}}/{\rm{c}} $\end{document} ![]()
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			High transverse momentum (
			            2020, 44(10): 104002. doi: 10.1088/1674-1137/abab8b 
	   					
		        	
			        
		            	
		        
					Abstract: 
The ratio of\begin{document}$\gamma$\end{document} ![]()
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\begin{document}$\gamma$\end{document} ![]()
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\begin{document}$\gamma_{0}$\end{document} ![]()
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\begin{document}$^{57}$\end{document} ![]()
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\begin{document}$\gamma$\end{document} ![]()
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\begin{document}$f_{\gamma_{1}}/f_{\gamma_{0}}$\end{document} ![]()
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\begin{document}$f_{\gamma_{2}}/f_{\gamma_{0}}$\end{document} ![]()
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\begin{document}$\gamma_{0}$\end{document} ![]()
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\begin{document}$\gamma_{1}$\end{document} ![]()
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\begin{document}$\gamma_{2}$\end{document} ![]()
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\begin{document}$fp$\end{document} ![]()
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			The ratio of
			            2020, 44(10): 104003. doi: 10.1088/1674-1137/abab8d 
	   					
		        	
			        
		            	
		        
					Abstract: 
To obtain the neutron spectroscopic amplitudes for\begin{document}${}^{90-96}$\end{document} ![]()
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\begin{document}${}^{12,13}$\end{document} ![]()
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\begin{document}${}^{A} {\rm{Zr}}$\end{document} ![]()
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\begin{document}${}^A {\rm{Zr}}$\end{document} ![]()
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\begin{document}${}^{12, 13}$\end{document} ![]()
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\begin{document}${}^{12,13}$\end{document} ![]()
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\begin{document}${}^{13}$\end{document} ![]()
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\begin{document}${}^A {\rm{Zr}}$\end{document} ![]()
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\begin{document}${}^{13}$\end{document} ![]()
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\begin{document}${}^A {\rm{Zr}}$\end{document} ![]()
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\begin{document}${}^{13}$\end{document} ![]()
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\begin{document}${}^{12}$\end{document} ![]()
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			To obtain the neutron spectroscopic amplitudes for
			            2020, 44(10): 104101. doi: 10.1088/1674-1137/aba5f8 
	   					
		        	
			        
		            	
		        
					Abstract: 
We study the\begin{document}$\Upsilon(1S)$\end{document} ![]()
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\begin{document}$E_{\gamma}$\end{document} ![]()
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\begin{document}$\Upsilon(1S)$\end{document} ![]()
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\begin{document}${\gamma}p \to {\Upsilon(1S)}p$\end{document} ![]()
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\begin{document}${\gamma}p \to P^+_b(11080) \to {\Upsilon(1S)}p$\end{document} ![]()
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\begin{document}${\gamma}p \to P^+_b(11125) \to {\Upsilon(1S)}p$\end{document} ![]()
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\begin{document}${\gamma}p \to P^+_b(11130) \to {\Upsilon(1S)}p$\end{document} ![]()
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\begin{document}$\Upsilon(1S)$\end{document} ![]()
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\begin{document}${\gamma}p \to {\Upsilon(1S)}p$\end{document} ![]()
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\begin{document}$P^+_b(11080) \to {\Upsilon(1S)}p$\end{document} ![]()
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\begin{document}$P^+_b(11125) \to {\Upsilon(1S)}p$\end{document} ![]()
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\begin{document}$P^+_b(11130) \to {\Upsilon(1S)}p$\end{document} ![]()
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\begin{document}$\Upsilon(1S)$\end{document} ![]()
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\begin{document}${\gamma}N \to {\Upsilon(1S)}N$\end{document} ![]()
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\begin{document}${\gamma}p \to P^+_b(11080) \to {\Upsilon(1S)}p$\end{document} ![]()
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\begin{document}${\gamma}p \to P^+_b(11125) \to {\Upsilon(1S)}p$\end{document} ![]()
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\begin{document}${\gamma}p \to P^+_b(11130) \to {\Upsilon(1S)}p$\end{document} ![]()
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\begin{document}${\gamma}n \to P^0_b$\end{document} ![]()
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\begin{document}$ (11080) \to{\Upsilon(1S)}n $\end{document} ![]()
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\begin{document}${\gamma}n \to P^0_b(11125) \to {\Upsilon(1S)}n$\end{document} ![]()
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\begin{document}${\gamma}n \to P^0_b(11130) \to {\Upsilon(1S)}n$\end{document} ![]()
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\begin{document}$\Upsilon(1S)$\end{document} ![]()
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\begin{document}$\Upsilon(1S)$\end{document} ![]()
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\begin{document}$P_{bi}^+$\end{document} ![]()
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\begin{document}$P_{bi}^0$\end{document} ![]()
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\begin{document}$i$\end{document} ![]()
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			We study the
			            2020, 44(10): 104102. doi: 10.1088/1674-1137/abab00 
	   					
		        	
			        
		            	
		        
					Abstract: 
The\begin{document}$\alpha$\end{document} ![]()
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\begin{document}$\alpha$\end{document} ![]()
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\begin{document}$\alpha$\end{document} ![]()
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\begin{document}$P_{\alpha}$\end{document} ![]()
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\begin{document}$\alpha$\end{document} ![]()
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\begin{document}$Q_{\alpha}$\end{document} ![]()
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\begin{document}$^{298,304,314,316,324,326,338,348}$\end{document} ![]()
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\begin{document}$^{304,306,318,324,328,338}$\end{document} ![]()
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\begin{document}$^{328,332,340,344}$\end{document} ![]()
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\begin{document}$\alpha$\end{document} ![]()
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\begin{document}$\alpha$\end{document} ![]()
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\begin{document}$\alpha$\end{document} ![]()
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\begin{document}$^{287-339}$\end{document} ![]()
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\begin{document}$^{294-339}$\end{document} ![]()
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\begin{document}$^{300-339}$\end{document} ![]()
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\begin{document}$^{306-339}$\end{document} ![]()
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			The
			            2020, 44(10): 104103. doi: 10.1088/1674-1137/abab89 
	   					
		        	
			        
		            	
		        
					Abstract: 
The angular distributions of elastic scattering of 14N ions on 10B targets have been measured at incident beam energies of 21.0 and 24.5 MeV. Angular distributions at higher energies 38–94.0 MeV (previously measured) were also included in the analysis. All data were analyzed within the framework of the optical model and the distorted waves Born approximation method. The observed rise in cross sections at large angles was interpreted as a possible contribution of the α-cluster exchange mechanism. Spectroscopic amplitudes SA2 and SA4 for the configuration 14N→ 10B +α were extracted. Their average values are 0.58±0.10 and 0.81±0.12 for SA2 and SA4, respectively, suggesting that the exchange mechanism is a major component of the elastic scattering for this system. The energy dependence of the depths for the real and imaginary potentials was found.
		       
		        
		        
		        
			  
			The angular distributions of elastic scattering of 14N ions on 10B targets have been measured at incident beam energies of 21.0 and 24.5 MeV. Angular distributions at higher energies 38–94.0 MeV (previously measured) were also included in the analysis. All data were analyzed within the framework of the optical model and the distorted waves Born approximation method. The observed rise in cross sections at large angles was interpreted as a possible contribution of the α-cluster exchange mechanism. Spectroscopic amplitudes SA2 and SA4 for the configuration 14N→ 10B +α were extracted. Their average values are 0.58±0.10 and 0.81±0.12 for SA2 and SA4, respectively, suggesting that the exchange mechanism is a major component of the elastic scattering for this system. The energy dependence of the depths for the real and imaginary potentials was found.
			            2020, 44(10): 104104. doi: 10.1088/1674-1137/abab8c 
	   					
		        	
			        
		            	
		        
					Abstract: 
We use an existing model of the\begin{document}$ \Lambda\Lambda N - \Xi NN $\end{document} ![]()
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\begin{document}$ (I,J^P) = (1/2,1/2^+) $\end{document} ![]()
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\begin{document}$ \Lambda\Lambda $\end{document} ![]()
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\begin{document}$ \Xi N $\end{document} ![]()
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\begin{document}$ \Lambda\Lambda - \Xi N $\end{document} ![]()
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\begin{document}$ \Xi N $\end{document} ![]()
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\begin{document}$ (i,j^p) = (0,0^+) $\end{document} ![]()
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\begin{document}$ \Xi d $\end{document} ![]()
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\begin{document}$ \Lambda\Lambda - \Xi N $\end{document} ![]()
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\begin{document}$ \Lambda\Lambda N - \Xi NN $\end{document} ![]()
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\begin{document}$ \Lambda\Lambda N - \Xi NN $\end{document} ![]()
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\begin{document}$ \Lambda\Lambda - \Xi N $\end{document} ![]()
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\begin{document}$ \Xi d $\end{document} ![]()
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			We use an existing model of the
			            2020, 44(10): 104105. doi: 10.1088/1674-1137/abab8f 
	   					
		        	
			        
		            	
		        
					Abstract: 
In this study, the production of inclusive b-jet and\begin{document}$b\bar{b}$\end{document} ![]()
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\begin{document}$b\bar{b}$\end{document} ![]()
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\begin{document}$R_{\rm AA}$\end{document} ![]()
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\begin{document}$\sqrt{s_{ NN}}=2.76$\end{document} ![]()
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\begin{document}$b\bar{b}$\end{document} ![]()
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\begin{document}$5.02$\end{document} ![]()
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\begin{document}$b\bar{b}$\end{document} ![]()
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\begin{document}$x_{\rm J}$\end{document} ![]()
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\begin{document}$b\bar{b}$\end{document} ![]()
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\begin{document}$5.02$\end{document} ![]()
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\begin{document}$b\bar{b}$\end{document} ![]()
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\begin{document}$\Delta \phi \to 0$\end{document} ![]()
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\begin{document}$\Delta \phi \to \pi$\end{document} ![]()
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			In this study, the production of inclusive b-jet and
			            2020, 44(10): 104106. doi: 10.1088/1674-1137/ababf9 
	   					
		        	
			        
		            	
		        
					Abstract: 
We studied the\begin{document}$ m = 0 $\end{document} ![]()
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\begin{document}$ \hbar $\end{document} ![]()
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			We studied the
			            2020, 44(10): 105101. doi: 10.1088/1674-1137/aba58d 
	   					
		        	
			        
		            	
		        
					Abstract: 
Within the context of the Fermi-bounce curvaton mechanism, we analyze the one-loop radiative corrections to the four-fermion interaction, generated by the non-dynamical torsion field in the Einstein-Cartan-Holst-Sciama-Kibble theory. We show that contributions that arise from the one-loop radiative corrections modify the energy-momentum tensor, mimicking an effective Ekpyrotic fluid contribution. Therefore, we call this effect quantum Ekpyrotic mechanism. This leads to the dynamical washing out of anisotropic contributions to the energy-momentum tensor, without introducing any new extra Ekpyrotic fluid. We discuss the stability of the bouncing mechanism and derive the renormalization group flow of the dimensional coupling constant ξ, checking whether any change of its sign takes place towards the bounce. This enforces the theoretical motivations in favor of the torsion curvaton bounce cosmology as an alternative candidate to the inflation paradigm.
		       
		        
		        Within the context of the Fermi-bounce curvaton mechanism, we analyze the one-loop radiative corrections to the four-fermion interaction, generated by the non-dynamical torsion field in the Einstein-Cartan-Holst-Sciama-Kibble theory. We show that contributions that arise from the one-loop radiative corrections modify the energy-momentum tensor, mimicking an effective Ekpyrotic fluid contribution. Therefore, we call this effect quantum Ekpyrotic mechanism. This leads to the dynamical washing out of anisotropic contributions to the energy-momentum tensor, without introducing any new extra Ekpyrotic fluid. We discuss the stability of the bouncing mechanism and derive the renormalization group flow of the dimensional coupling constant ξ, checking whether any change of its sign takes place towards the bounce. This enforces the theoretical motivations in favor of the torsion curvaton bounce cosmology as an alternative candidate to the inflation paradigm.
			            2020, 44(10): 105102. doi: 10.1088/1674-1137/aba5f7 
	   					
		        	
			        
		            	
		        
					Abstract: 
The present article reports the study of local anisotropic effects on Durgapal's fourth model in the context of gravitational decoupling via the minimal geometric deformation approach. To achieve this, the most general equation of state relating the components of the\begin{document}$\theta$\end{document} ![]()
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\begin{document}$f(r)$\end{document} ![]()
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\begin{document}$\alpha$\end{document} ![]()
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\begin{document}$\alpha=0$\end{document} ![]()
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			The present article reports the study of local anisotropic effects on Durgapal's fourth model in the context of gravitational decoupling via the minimal geometric deformation approach. To achieve this, the most general equation of state relating the components of the
			            2020, 44(10): 105103. doi: 10.1088/1674-1137/aba5f9 
	   					
		        	
			        
		            	
		        
					Abstract: 
A scalar field with a pole in its kinetic term is often used to study cosmological inflation; it can also play the role of dark energy, which is called the pole dark energy model. We propose a generalized model where the scalar field may have two or even multiple poles in the kinetic term, and we call it the multi-pole dark energy. We find that the poles can place some restrictions on the values of the original scalar field with a non-canonical kinetic term. After the transformation to the canonical form, we get a flat potential for the transformed scalar field even if the original field has a steep one. The late-time evolution of the universe is obtained explicitly for the two pole model, while dynamical analysis is performed for the multiple pole model. We find that it does have a stable attractor solution, which corresponds to the universe dominated by the potential of the scalar field.
		       
		        
		        
		        
			  
			A scalar field with a pole in its kinetic term is often used to study cosmological inflation; it can also play the role of dark energy, which is called the pole dark energy model. We propose a generalized model where the scalar field may have two or even multiple poles in the kinetic term, and we call it the multi-pole dark energy. We find that the poles can place some restrictions on the values of the original scalar field with a non-canonical kinetic term. After the transformation to the canonical form, we get a flat potential for the transformed scalar field even if the original field has a steep one. The late-time evolution of the universe is obtained explicitly for the two pole model, while dynamical analysis is performed for the multiple pole model. We find that it does have a stable attractor solution, which corresponds to the universe dominated by the potential of the scalar field.
			            2020, 44(10): 105104. doi: 10.1088/1674-1137/abab86 
	   					
		        	
			        
		            	
		        
					Abstract: 
We investigate observational constraints on the running vacuum model (RVM) of\begin{document}$\Lambda=3\nu (H^{2}+K/a^2)+c_0$\end{document} ![]()
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\begin{document}$\nu$\end{document} ![]()
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\begin{document}$K$\end{document} ![]()
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\begin{document}$a$\end{document} ![]()
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\begin{document}$c_{0}$\end{document} ![]()
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\begin{document}$\nu$\end{document} ![]()
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\begin{document}$K$\end{document} ![]()
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\begin{document}$\chi^2$\end{document} ![]()
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\begin{document}$\Lambda$\end{document} ![]()
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\begin{document}$\nu\leqslant O(10^{-4})$\end{document} ![]()
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\begin{document}$|\Omega_K=-K/(aH)^2|\leqslant O(10^{-2})$\end{document} ![]()
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\begin{document}$\Lambda$\end{document} ![]()
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\begin{document}$\Sigma m_{\nu}=0.256^{+0.224}_{-0.234}$\end{document} ![]()
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\begin{document}$\Sigma m_{\nu}=0.257^{+0.219}_{-0.234}$\end{document} ![]()
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\begin{document}$\Lambda$\end{document} ![]()
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			We investigate observational constraints on the running vacuum model (RVM) of
			            2020, 44(10): 105105. doi: 10.1088/1674-1137/abab87 
	   					
		        	
			        
		            	
		        
					Abstract: 
We study the effect of chemical potential and nonconformality on the jet quenching parameter in a holographic QCD model with conformal invariance broken by background dilaton. The presence of chemical potential and nonconformality both increase the jet quenching parameter, thus enhancing the energy loss, consistently with the findings of the drag force.
		       
		        
		        
		        
			  
			We study the effect of chemical potential and nonconformality on the jet quenching parameter in a holographic QCD model with conformal invariance broken by background dilaton. The presence of chemical potential and nonconformality both increase the jet quenching parameter, thus enhancing the energy loss, consistently with the findings of the drag force.
			            2020, 44(10): 105106. doi: 10.1088/1674-1137/abab88 
	   					
		        	
			        
		            	
		        
					Abstract: 
Solving field equations exactly in						\begin{document}$f(R,T)-$\end{document} 													![]() 
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						 					 gravity is a challenging task. To do so, many authors have adopted different methods such as assuming both the metric functions and an equation of state (EoS) and a metric function. However, such methods may not always lead to well-behaved solutions, and the solutions may even be rejected after complete calculations. Nevertheless, very recent studies on embedding class-one methods suggest that the chances of arriving at a well-behaved solution are very high, which is inspiring. In the class-one approach, one of the metric potentials is estimated and the other can be obtained using the Karmarkar condition. In this study, a new class-one solution is proposed that is well-behaved from all physical points of view. The nature of the solution is analyzed by tuning the 											\begin{document}$f(R,T)-$\end{document} 													![]() 
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						 					 coupling parameter 											\begin{document}$\chi$\end{document} 													![]() 
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						 					 , and it is found that the solution leads to a stiffer EoS for 											\begin{document}$\chi=-1$\end{document} 													![]() 
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						 					  than that for 											\begin{document}$\chi=1$\end{document} 													![]() 
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						 					 . This is because for small values of 											\begin{document}$\chi$\end{document} 													![]() 
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						 					 , the velocity of sound is higher, leading to higher values of 											\begin{document}$M_{\rm max}$\end{document} 													![]() 
							![]() 
						 					  in the 											\begin{document}$M-R$\end{document} 													![]() 
							![]() 
						 					  curve and the EoS parameter 											\begin{document}$\omega$\end{document} 													![]() 
							![]() 
						 					 . The solution satisfies the causality condition and energy conditions and remains stable and static under radial perturbations (static stability criterion) and in equilibrium (modified TOV equation). The resulting 											\begin{document}$M-R$\end{document} 													![]() 
							![]() 
						 					  diagram is well-fitted with observed values from a few compact stars such as PSR J1614-2230, Vela X-1, Cen X-3, and SAX J1808.4-3658. Therefore, for different values of 											\begin{document}$\chi$\end{document} 													![]() 
							![]() 
						 					 , the corresponding radii and their respective moments of inertia have been predicted from the 											\begin{document}$M-I$\end{document} 													![]() 
							![]() 
						 					  curve.
		        
		       
		        
		        
		        
			  
			Solving field equations exactly in
			            2020, 44(10): 105107. doi: 10.1088/1674-1137/abab8a 
	   					
		        	
			        
		            	
		        
					Abstract: 
In this study, we apply two methods to consider the variation of massive black holes in both normal and extended thermodynamic phase spaces. The first method considers a charged particle being absorbed by the black hole, whereas the second considers a shell of dust falling into it. With the former method, the first and second laws of thermodynamics are always satisfied in the normal phase space; however, in the extended phase space, the first law is satisfied but the validity of the second law of thermodynamics depends upon the model parameters. With the latter method, both laws are valid. We argue that the former method's violation of the second law of thermodynamics may be attributable to the assumption that the change of internal energy of the black hole is equal to the energy of the particle. Finally, we demonstrate that the event horizon always ensures the validity of weak cosmic censorship in both phase spaces; this means that the violation of the second law of thermodynamics, arising under the aforementioned assumption, does not affect the weak cosmic censorship conjecture. This further supports our argument that the assumption in the first method is responsible for the violation and requires deeper treatment.
		       
		        
		        
		        
			  
			In this study, we apply two methods to consider the variation of massive black holes in both normal and extended thermodynamic phase spaces. The first method considers a charged particle being absorbed by the black hole, whereas the second considers a shell of dust falling into it. With the former method, the first and second laws of thermodynamics are always satisfied in the normal phase space; however, in the extended phase space, the first law is satisfied but the validity of the second law of thermodynamics depends upon the model parameters. With the latter method, both laws are valid. We argue that the former method's violation of the second law of thermodynamics may be attributable to the assumption that the change of internal energy of the black hole is equal to the energy of the particle. Finally, we demonstrate that the event horizon always ensures the validity of weak cosmic censorship in both phase spaces; this means that the violation of the second law of thermodynamics, arising under the aforementioned assumption, does not affect the weak cosmic censorship conjecture. This further supports our argument that the assumption in the first method is responsible for the violation and requires deeper treatment.
			            2020, 44(10): 105108. doi: 10.1088/1674-1137/abab8e 
	   					
		        	
			        
		            	
		        
					Abstract: 
The effective vacuum energy density contributed by the non-trivial contortion distribution and the bare vacuum energy density can be viewed as the energy density of the auxiliary quintessence field potential. We find that the negative bare vacuum energy density from string landscape leads to a monotonically decreasing quintessence potential while the positive one from swampland leads to the metastable or stable de Sitter-like potential. Moreover, the non-trivial Brans-Dicke like coupling between the quintessence field and gravitation field is necessary in the latter case.
		       
		        
		        
		        
			  
			The effective vacuum energy density contributed by the non-trivial contortion distribution and the bare vacuum energy density can be viewed as the energy density of the auxiliary quintessence field potential. We find that the negative bare vacuum energy density from string landscape leads to a monotonically decreasing quintessence potential while the positive one from swampland leads to the metastable or stable de Sitter-like potential. Moreover, the non-trivial Brans-Dicke like coupling between the quintessence field and gravitation field is necessary in the latter case.
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