Fermi-Dirac Correlation and Q<SUP>－v</SUP>)K<SUB>v</SUB>(Q) Distribution

Dai Qirun; Ma Zhanqing; Zhao Shusong

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《中国物理C》（英文）编辑部

2024年10月30日

Chinese Physics C> 1996, Vol. 20> Issue(11) : 1014-1020

Fermi-Dirac Correlation and Q^－v)K_v(Q) Distribution

Department of Physics, Xinyang Normal College, Henan 4640001 Department of Physics, Yunnan University,Kunming 650091

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Abstract：
The Fermi-Dirac correlation of identical protons is studied. Based on the non-perturbative theory of quantum fields, we put farward a kind of source distribution-the Q^－v)K_v(Q) distribution. The Fermi-Dirac correlation of(p±-p±）-pairs is calculated from this distribution. The fitted curves agree with experimental data. The Q^－v)K_v distribution has more advantages than the Gauss Source distribution. The radii of the source emitting hadrons and the anomalous dimensions of the Fermi field are calculated from the Fend-Dirac correlation of identical protons.

References

[1]	Lynch iet al/i.,iPhys/i.iRev/i.iLett/i.,51（1983）1850.[2] Pochodzalla iet al/i.,iPhys/i.iLett/i.,B161（1986）275.[3] 戴启润赵树松，物理学报，44（1995）1203.[4] S.S.Zhao iet al/i.,KEXUE TONGBAO,31（1986）371.[5] Cebra iet al/i.,iPhys/i.iLett/i.,B227（1989）336.

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[6]	WANG Zhong-Qing , LI Jun-Hong , AN Guang-Lei . Pair q-Coherent States and Their Antibunching Effects. Chinese Physics C, 2005, 29(6): 623-626.
[7]	MO Xiao-Hu . Correlation in Estimation of the Q Value. Chinese Physics C, 2005, 29(9): 831-837.
[8]	JIANG Jun-Qin . Statistic Properties of the Excited Even and Odd q-Coherent States. Chinese Physics C, 2002, 26(4): 331-337.
[9]	GAO Yong-Hua , HE Ming-Zhong , DUAN Chun-Gui . Q²-Rescaling Parameters’Empiric Formula of the Double Q²-Rescaling Model. Chinese Physics C, 2001, 25(6): 533-537.
[10]	Pan Feng , Luo Yanan , Yu Shenqi . q-Deformation of Three-Parameter Wu-Zeng Formula. Chinese Physics C, 1998, 22(1): 61-70.
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[13]	Yao Xiaoxia , He Zhenmin , Duan Chungui , Li Guanglie , Peng Hongan . Improved Q²-Rescaling Model and the Nuclear Effect of Parton Distribution Functions. Chinese Physics C, 1997, 21(6): 548-553.
[14]	Pan Feng , Dai Lianrong . Magnetic Moments of Odd A Nuclei in q-Deformed Nuclear Shell Model. Chinese Physics C, 1996, 20(6): 538-545.
[15]	Yu Zhaoxian , Liu Yehou , Li Qinglin , Liang Bifang . Study of SU(2)_q,s Coherent State by Using (q,s) Deformed Harmonic Oscillators of SU(2)_q,s Quantum Algebra. Chinese Physics C, 1995, 19(3): 258-263.
[16]	Fu Hongchen , Ge Molin . Verma Module of Quantum Group GL(3)_q,and the q-boson Realization and Cyclic Representations. Chinese Physics C, 1992, 16(S4): 431-437.
[17]	FU Hong-Chen , GE Mo-Lin . Verma Module of Quantum Group GL(3)_q Its q-Boson Realization and Cyclic Representations. Chinese Physics C, 1992, 16(10): 912-918.
[18]	HU Zhan-Ning . The q-Deformed KdV Equation. Chinese Physics C, 1991, 15(8): 765-768.
[19]	CHENG Hong-Bo . Gauged Q-stars. Chinese Physics C, 1991, 15(11): 991-996.
[20]	HUANG CHAO-SHANG , DAI YUAN-BEN . THE PROCESS e⁺+e^-→π+q+q IN QUANTUM CHROMODYNAMICS. Chinese Physics C, 1981, 5(4): 412-416.

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Dai Qirun, Ma Zhanqing, Zhao Shusong and Fermi-Dirac Correlation and Q^－v)K_v(Q) Distribution[J]. Chinese Physics C, 1996, 20(11): 1014-1020.

Dai Qirun, Ma Zhanqing, Zhao Shusong and Fermi-Dirac Correlation and Q^－v)K_v(Q) Distribution[J]. Chinese Physics C, 1996, 20(11): 1014-1020. shu

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Received: 1900-01-01
Revised: 1900-01-01

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沈阳化工大学材料科学与工程学院沈阳 110142

Fermi-Dirac Correlation and Q^－v)K_v(Q) Distribution

Corresponding author: Dai Qirun,

Department of Physics, Xinyang Normal College, Henan 4640001 Department of Physics, Yunnan University,Kunming 650091

Received Date: 1900-01-01
Accepted Date: 1900-01-01
Available Online: 1996-11-05

Abstract: The Fermi-Dirac correlation of identical protons is studied. Based on the non-perturbative theory of quantum fields, we put farward a kind of source distribution-the Q^－v)K_v(Q) distribution. The Fermi-Dirac correlation of(p±-p±）-pairs is calculated from this distribution. The fitted curves agree with experimental data. The Q^－v)K_v distribution has more advantages than the Gauss Source distribution. The radii of the source emitting hadrons and the anomalous dimensions of the Fermi field are calculated from the Fend-Dirac correlation of identical protons.