2023 Vol. 47, No. 7
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			            2023, 47(7): 073101. doi: 10.1088/1674-1137/accc1d 
	   					
		        	
			        
		            	
		        
					Abstract: 
Leptoquark (LQ) models are well motivated solutions to the\begin{document}$ (g-2)_{\mu} $\end{document} ![]()
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\begin{document}$ R_2 $\end{document} ![]()
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\begin{document}$ S_1 $\end{document} ![]()
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\begin{document}$ V_2 $\end{document} ![]()
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\begin{document}$ U_1 $\end{document} ![]()
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\begin{document}$ (g-2)_{\mu} $\end{document} ![]()
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			Leptoquark (LQ) models are well motivated solutions to the
			            2023, 47(7): 073102. doi: 10.1088/1674-1137/acd367 
	   					
		        	
			        
		            	
		        
					Abstract: 
Taking\begin{document}$D_{s0}^{*}(2317)^{+ }  $\end{document} ![]()
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\begin{document}$c\bar s $\end{document} ![]()
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\begin{document}$\Gamma(D_{s0}^{*+}\to D_s^+\pi^0) = 7.83^{+1.97}_{-1.55} $\end{document} ![]()
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\begin{document}$\Gamma(D_{s0}^{*+}\to D_s^{*+}\gamma) = 2.55^{+0.37}_{-0.45} $\end{document} ![]()
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			Taking
			            2023, 47(7): 073103. doi: 10.1088/1674-1137/accf6d 
	   					
		        	
			        
		            	
		        
					Abstract: 
The role of the triangle mechanism in the decay processes\begin{document}$ B_0\to J/\psi K^0f_0 \to J/\psi K^0\pi^+\pi^- $\end{document} ![]()
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\begin{document}$ B_0\to J/\psi K^0a_0\to J/\psi K^0 \pi^0\eta $\end{document} ![]()
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\begin{document}$ B^0 $\end{document} ![]()
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\begin{document}$ J/\psi\phi K^0 $\end{document} ![]()
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\begin{document}$ K^0\bar{K^0} $\end{document} ![]()
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\begin{document}$ K^0\bar{K^0} $\end{document} ![]()
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\begin{document}$ f_0 $\end{document} ![]()
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\begin{document}$ a_0 $\end{document} ![]()
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\begin{document}$ \pi^+\pi^- $\end{document} ![]()
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\begin{document}$ \pi^0\eta $\end{document} ![]()
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\begin{document}$ M_{\rm inv}(K^0f_0(a_0))\approx1520\ {\rm MeV} $\end{document} ![]()
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\begin{document}$ {\rm{Br}}(B_0\to J/\psi K^0f_0\to J/\psi K^0\pi^+\pi^-)=7.67\times10^{-7} $\end{document} ![]()
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\begin{document}${\rm{Br}}(B_0\to  J/\psi K^0a_0  \to $\end{document} ![]()
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\begin{document}$  J/\psi K^0\pi^0\eta)= 1.42\times10^{-7}$\end{document} ![]()
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\begin{document}$ f_0(980) $\end{document} ![]()
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\begin{document}$ a_0(980) $\end{document} ![]()
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			The role of the triangle mechanism in the decay processes
			            2023, 47(7): 073104. doi: 10.1088/1674-1137/acd23e 
	   					
		        	
			        
		            	
		        
					Abstract: 
In this work, we investigate the quasi-two-body decays\begin{document}$ B_c\to D^*h\to D\pi h $\end{document} ![]()
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\begin{document}$ h = (K^0,\pi^0,\eta,\eta^{\prime}) $\end{document} ![]()
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\begin{document}$ D\pi $\end{document} ![]()
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\begin{document}$ B_c\to D^*h\to D\pi h $\end{document} ![]()
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\begin{document}${\rm Br}(B_{c}^+ \to D^{*+} K^{0}\to D^0\pi^+K^{0})=({5.22}_{-0.74}^{+0.86})\times{10}^{-6},\;\; {\rm Br}(B_{c}^+ \to D^{*+} \pi^{0}\to D^0\pi^+\pi^{0})=(0.93\pm0.26)\times{10}^{-7},$\end{document} ![]()
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\begin{document}${\rm Br}(B_{c}^+ \to $\end{document} ![]()
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\begin{document}$  D^{*+} \eta\to D^0\pi^+\eta) =  ({2.83}_{-0.52}^{+0.59})\times{10}^{-8}$\end{document} ![]()
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\begin{document}${\rm Br}(B_{c}^+ \to D^{*+} \eta^\prime\to D^0\pi^+\eta^\prime)=({1.89}_{-0.36}^{+0.40})\times{10}^{-8}$\end{document} ![]()
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\begin{document}$ m_{D\pi} $\end{document} ![]()
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\begin{document}$ D^{*} $\end{document} ![]()
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\begin{document}$ B_c\to D^{*+}h $\end{document} ![]()
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\begin{document}$ B_c\to D^{*+}h $\end{document} ![]()
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			In this work, we investigate the quasi-two-body decays
			            2023, 47(7): 073105. doi: 10.1088/1674-1137/acd365 
	   					
		        	
			        
		            	
		        
					Abstract: 
Motivated by the experimental progress in the study of heavy baryons, we investigate the mass spectra of strange single heavy baryons in the λ-mode, using the relativistic quark model and the infinitesimally shifted Gaussian basis function method. We show that experimental results are well captured using the predicted masses. The root mean square radii and radial probability density distributions of the wave functions are analyzed in detail. Meanwhile, the mass spectra allow us to successfully construct the Regge trajectories in the\begin{document}$ (J,M^{2}) $\end{document} ![]()
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\begin{document}$ \Xi_{c}(3055) $\end{document} ![]()
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\begin{document}$ \Xi_{c}(3080) $\end{document} ![]()
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\begin{document}$ \Xi_{c}(2930) $\end{document} ![]()
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\begin{document}$ \Xi_{c}(2923) $\end{document} ![]()
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\begin{document}$ \Xi_{c}(2939) $\end{document} ![]()
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\begin{document}$ \Xi_{c}(2965) $\end{document} ![]()
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\begin{document}$ \Xi_{c}(2970) $\end{document} ![]()
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\begin{document}$ \Xi_{c}(3123) $\end{document} ![]()
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\begin{document}$ \Xi_{b}(6100) $\end{document} ![]()
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\begin{document}$ \Xi_{b}(6227) $\end{document} ![]()
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\begin{document}$ \Xi_{b}(6327) $\end{document} ![]()
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\begin{document}$ \Xi_{b}(6333) $\end{document} ![]()
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			Motivated by the experimental progress in the study of heavy baryons, we investigate the mass spectra of strange single heavy baryons in the λ-mode, using the relativistic quark model and the infinitesimally shifted Gaussian basis function method. We show that experimental results are well captured using the predicted masses. The root mean square radii and radial probability density distributions of the wave functions are analyzed in detail. Meanwhile, the mass spectra allow us to successfully construct the Regge trajectories in the
			            2023, 47(7): 073106. doi: 10.1088/1674-1137/acd3da 
	   					
		        	
			        
		            	
		        
					Abstract: 
In this study, we analyze the rare decays of the neutral vector mesons\begin{document}$ J/\psi $\end{document} ![]()
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\begin{document}$ \Upsilon(nS) $\end{document} ![]()
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\begin{document}$ \delta^{ij} $\end{document} ![]()
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\begin{document}$ \Upsilon(nS)\rightarrow l\tau $\end{document} ![]()
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			In this study, we analyze the rare decays of the neutral vector mesons
			            2023, 47(7): 074001. doi: 10.1088/1674-1137/acce28 
	   					
		        	
			        
		            	
		        
					Abstract: 
The cross section values of the\begin{document}$ ^{71} $\end{document} ![]()
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\begin{document}$n, \gamma $\end{document} ![]()
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\begin{document}$ ^{72} $\end{document} ![]()
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\begin{document}$9.14 \pm 0.81$\end{document} ![]()
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\begin{document}$5.74 \pm 0.50$\end{document} ![]()
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\begin{document}$ ^{7} $\end{document} ![]()
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\begin{document}$p,n$\end{document} ![]()
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\begin{document}$ ^{7} $\end{document} ![]()
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\begin{document}$ ^{115} $\end{document} ![]()
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\begin{document}$n,n'$\end{document} ![]()
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\begin{document}$ ^{115} $\end{document} ![]()
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\begin{document}$ ^{m} $\end{document} ![]()
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\begin{document}$2.98 \pm 0.26$\end{document} ![]()
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\begin{document}$3.0 \pm 0.1 $\end{document} ![]()
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			The cross section values of the
			            2023, 47(7): 074101. doi: 10.1088/1674-1137/accc1e 
	   					
		        	
			        
		            	
		        
					Abstract: 
Inspired by the recent near-threshold\begin{document}$ J/\psi $\end{document} ![]()
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\begin{document}$J/\psi $\end{document} ![]()
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			Inspired by the recent near-threshold
			            2023, 47(7): 074102. doi: 10.1088/1674-1137/acccda 
	   					
		        	
			        
		            	
		        
					Abstract: 
We propose a simple algorithm to further improve the previous variation after projection (VAP) wave functions for low-lying nonyrast states. We attach a weight factor to each calculated energy; then, the sum of these weighted energies is minimized. It turns out that a low-lying nonyrast VAP wave function can be further optimized when the weight factor for the corresponding energy is far larger than the other ones. Based on the improved WVAP wave functions, the energy-variance extrapolation method is applied to estimate the exact shell model energies. The calculated results for nuclei in the\begin{document}$ sd $\end{document} ![]()
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\begin{document}$ pf $\end{document} ![]()
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\begin{document}$ 10 $\end{document} ![]()
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			We propose a simple algorithm to further improve the previous variation after projection (VAP) wave functions for low-lying nonyrast states. We attach a weight factor to each calculated energy; then, the sum of these weighted energies is minimized. It turns out that a low-lying nonyrast VAP wave function can be further optimized when the weight factor for the corresponding energy is far larger than the other ones. Based on the improved WVAP wave functions, the energy-variance extrapolation method is applied to estimate the exact shell model energies. The calculated results for nuclei in the
			            2023, 47(7): 074103. doi: 10.1088/1674-1137/accdc6 
	   					
		        	
			        
		            	
		        
					Abstract: 
The neutron-rich nuclei near doubly magic\begin{document}$ ^{132} $\end{document} ![]()
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\begin{document}$ ^+ $\end{document} ![]()
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\begin{document}$ ^{132} $\end{document} ![]()
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\begin{document}$\pi(\nu)0g_{7/2},~ \nu 1d_{5/2}$\end{document} ![]()
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\begin{document}$ \pi(\nu)0h_{11/2} $\end{document} ![]()
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\begin{document}$ ^{132-134} $\end{document} ![]()
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\begin{document}$ ^{131-133} $\end{document} ![]()
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\begin{document}$ ^{130} $\end{document} ![]()
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\begin{document}$ ^+ $\end{document} ![]()
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\begin{document}$ ^{132} $\end{document} ![]()
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\begin{document}$ Mc(\nu d_{5/2},\nu h_{11/2}) $\end{document} ![]()
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\begin{document}$ ^- $\end{document} ![]()
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\begin{document}$ ^- $\end{document} ![]()
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\begin{document}$ ^{130} $\end{document} ![]()
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\begin{document}$ ^- $\end{document} ![]()
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\begin{document}$ ^{132} $\end{document} ![]()
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\begin{document}$ ^- $\end{document} ![]()
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\begin{document}$ ^{131} $\end{document} ![]()
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\begin{document}$ ^+ $\end{document} ![]()
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\begin{document}$ ^{132} $\end{document} ![]()
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			The neutron-rich nuclei near doubly magic
			            2023, 47(7): 074104. doi: 10.1088/1674-1137/accf08 
	   					
		        	
			        
		            	
		        
					Abstract: 
The variation after projection (VAP) method is expected to be an efficient way of obtaining the optimized nuclear wave functions, which can be as close as possible to the exact shell model ones. However, we found that there are two additional problems that may seriously affect the convergence of the VAP iteration. The first problem is the existence of irrelevant projected basis states. At a VAP iteration, the Hill-Wheeler (HW) equation is composed of all updated projected basis states. If one of these projected basis states does not mix with a calculated wave function of interest, which is obtained by solving this HW equation, it is likely that this basis state will never mix with this wave function even after the VAP iteration converges. The other problem is the poor orthonormality among the projected basis states, which seriously affects the accuracy of the calculated VAP wave function. In the present work, solutions for these two problems are proposed, and examples are presented to test the validity. With the present solutions, the most important projected basis states can be reliably obtained, and the fully optimized VAP wave functions can be accurately and efficiently calculated.
		       
		        
		        
		        
			  
			The variation after projection (VAP) method is expected to be an efficient way of obtaining the optimized nuclear wave functions, which can be as close as possible to the exact shell model ones. However, we found that there are two additional problems that may seriously affect the convergence of the VAP iteration. The first problem is the existence of irrelevant projected basis states. At a VAP iteration, the Hill-Wheeler (HW) equation is composed of all updated projected basis states. If one of these projected basis states does not mix with a calculated wave function of interest, which is obtained by solving this HW equation, it is likely that this basis state will never mix with this wave function even after the VAP iteration converges. The other problem is the poor orthonormality among the projected basis states, which seriously affects the accuracy of the calculated VAP wave function. In the present work, solutions for these two problems are proposed, and examples are presented to test the validity. With the present solutions, the most important projected basis states can be reliably obtained, and the fully optimized VAP wave functions can be accurately and efficiently calculated.
			            2023, 47(7): 074105. doi: 10.1088/1674-1137/accad6 
	   					
		        	
			        
		            	
		        
					Abstract: 
A systematic study on the impact of widely-used nuclear-modified parton distribution function (nPDF) parameterizations on the production of direct photons and charged hadrons is performed by employing a next-to-leading order Monte Carlo event generator JETPHOX in hadronic collisions at LHC energies. The nuclear modification factors of photon and charged hadron productions are studied in three types of collision systems, i.e., small (\begin{document}$ p+p $\end{document} ![]()
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\begin{document}$ p+{\rm{Pb}} $\end{document} ![]()
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\begin{document}$\rm (O+O) $\end{document} ![]()
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\begin{document}$\rm (Pb+Pb) $\end{document} ![]()
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\begin{document}$\rm (O+O) $\end{document} ![]()
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\begin{document}$\rm (O+O) $\end{document} ![]()
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			A systematic study on the impact of widely-used nuclear-modified parton distribution function (nPDF) parameterizations on the production of direct photons and charged hadrons is performed by employing a next-to-leading order Monte Carlo event generator JETPHOX in hadronic collisions at LHC energies. The nuclear modification factors of photon and charged hadron productions are studied in three types of collision systems, i.e., small (
			            2023, 47(7): 074106. doi: 10.1088/1674-1137/acbf2b 
	   					
		        	
			        
		            	
		        
					Abstract: 
In the present study, the newly established preformation formula is applied for the first time to study the kinematics of the cluster emission from various radioactive nuclei, especially those that decay to the double shell closure\begin{document}$ ^{208} $\end{document} ![]()
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\begin{document}$ \eta_A $\end{document} ![]()
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\begin{document}$ \eta_Z $\end{document} ![]()
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\begin{document}$ A_c $\end{document} ![]()
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\begin{document}$ 3^* $\end{document} ![]()
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\begin{document}$ P_0 $\end{document} ![]()
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\begin{document}$ P_0 $\end{document} ![]()
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\begin{document}$ ^{208} $\end{document} ![]()
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\begin{document}$ \approx 10^2 $\end{document} ![]()
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\begin{document}$Q$\end{document} ![]()
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			In the present study, the newly established preformation formula is applied for the first time to study the kinematics of the cluster emission from various radioactive nuclei, especially those that decay to the double shell closure
			            2023, 47(7): 074107. doi: 10.1088/1674-1137/acd3d9 
	   					
		        	
			        
		            	
		        
					Abstract: 
The nucleon coalescence model is one of the most popular theoretical models for light nuclei production in high-energy heavy-ion collisions. The production of light nuclei d, t,\begin{document}$ ^{3} $\end{document} ![]()
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\begin{document}$ ^{4} $\end{document} ![]()
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\begin{document}$  \sqrt{s_{NN}}=3 $\end{document} ![]()
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\begin{document}$ \Delta R $\end{document} ![]()
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\begin{document}$ \Delta P $\end{document} ![]()
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\begin{document}$p_{T}$\end{document} ![]()
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			The nucleon coalescence model is one of the most popular theoretical models for light nuclei production in high-energy heavy-ion collisions. The production of light nuclei d, t,
			            2023, 47(7): 074108. doi: 10.1088/1674-1137/acc791 
	   					
		        	
			        
		            	
		        
					Abstract: 
The kernel ridge regression (KRR) method and its extension with odd-even effects (KRRoe) are used to learn the nuclear mass table obtained by the relativistic continuum Hartree-Bogoliubov theory. With respect to the binding energies of 9035 nuclei, the KRR method achieves a root-mean-square deviation of 0.96 MeV, and the KRRoe method remarkably reduces the deviation to 0.17 MeV. By investigating the shell effects, one-nucleon and two-nucleon separation energies, odd-even mass differences, and empirical proton-neutron interactions extracted from the learned binding energies, the ability of the machine learning tool to grasp the known physics is discussed. It is found that the shell effects, evolutions of nucleon separation energies, and empirical proton-neutron interactions are well reproduced by both the KRR and KRRoe methods, although the odd-even mass differences can only be reproduced by the KRRoe method.
		       
		        
		        
		        
			  
			The kernel ridge regression (KRR) method and its extension with odd-even effects (KRRoe) are used to learn the nuclear mass table obtained by the relativistic continuum Hartree-Bogoliubov theory. With respect to the binding energies of 9035 nuclei, the KRR method achieves a root-mean-square deviation of 0.96 MeV, and the KRRoe method remarkably reduces the deviation to 0.17 MeV. By investigating the shell effects, one-nucleon and two-nucleon separation energies, odd-even mass differences, and empirical proton-neutron interactions extracted from the learned binding energies, the ability of the machine learning tool to grasp the known physics is discussed. It is found that the shell effects, evolutions of nucleon separation energies, and empirical proton-neutron interactions are well reproduced by both the KRR and KRRoe methods, although the odd-even mass differences can only be reproduced by the KRRoe method.
			            2023, 47(7): 075101. doi: 10.1088/1674-1137/accdc7 
	   					
		        	
			        
		            	
		        
					Abstract: 
Regular black holes, as part of an important attempt to eliminate the singularities in general relativity, have been of wide concern. Because the superradiance associated with rotating regular black holes plays an indispensable role in black hole physics, we calculate the superradiance related effects, i.e., the superradiance instability and the energy extraction efficiency, for a scalar particle with a small mass around a rotating regular black hole, where the rotating regular black hole is constructed by the modified Newman-Janis algorithm. We analytically give the eigenfrequency associated with instability and the amplification factor associated with energy extraction. For two specific models, i.e., the rotating Hayward and Bardeen black holes, we investigate how their regularization parameters affect the growth of instability and the efficiency of energy extraction from the two rotating regular black holes. We find that the regularization parameters give rise to different modes of the superradiance instability and the energy extraction when the rotation parameters vary. There are two modes for the growth of superradiance instability and four modes for the energy extraction. Our results show the diversity of superradiance in the competition between the regularization parameter and the rotation parameter for rotating regular black holes.
		       
		        
		        
		        
			  
			Regular black holes, as part of an important attempt to eliminate the singularities in general relativity, have been of wide concern. Because the superradiance associated with rotating regular black holes plays an indispensable role in black hole physics, we calculate the superradiance related effects, i.e., the superradiance instability and the energy extraction efficiency, for a scalar particle with a small mass around a rotating regular black hole, where the rotating regular black hole is constructed by the modified Newman-Janis algorithm. We analytically give the eigenfrequency associated with instability and the amplification factor associated with energy extraction. For two specific models, i.e., the rotating Hayward and Bardeen black holes, we investigate how their regularization parameters affect the growth of instability and the efficiency of energy extraction from the two rotating regular black holes. We find that the regularization parameters give rise to different modes of the superradiance instability and the energy extraction when the rotation parameters vary. There are two modes for the growth of superradiance instability and four modes for the energy extraction. Our results show the diversity of superradiance in the competition between the regularization parameter and the rotation parameter for rotating regular black holes.
			            2023, 47(7): 075102. doi: 10.1088/1674-1137/acd2b7 
	   					
		        	
			        
		            	
		        
					Abstract: 
In this study, we conduct an analysis of traversable wormhole solutions within the framework of linear\begin{document}$ f(Q, T) = \alpha Q + \beta T $\end{document} ![]()
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\begin{document}$ r_0 $\end{document} ![]()
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\begin{document}$ \phi_0 $\end{document} ![]()
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			In this study, we conduct an analysis of traversable wormhole solutions within the framework of linear
			            2023, 47(7): 075103. doi: 10.1088/1674-1137/acd43c 
	   					
		        	
			        
		            	
		        
					Abstract: 
We study the particle motion around a black hole (BH) in Hořava-Lifshitz (HL) gravity with the Kehagias-Sfetsos (KS) parameter. First, the innermost stable circular orbit (ISCO) is obtained for massive particles around the BH in HL gravity. We find that the radii of the ISCOs decrease as the KS parameter decreases, meaning that the parameter\begin{document}$ \Omega$\end{document} ![]()
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			We study the particle motion around a black hole (BH) in Hořava-Lifshitz (HL) gravity with the Kehagias-Sfetsos (KS) parameter. First, the innermost stable circular orbit (ISCO) is obtained for massive particles around the BH in HL gravity. We find that the radii of the ISCOs decrease as the KS parameter decreases, meaning that the parameter
ISSN 1674-1137 CN 11-5641/O4
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