<EM>SU</EM><SUB>6</SUB> UNITARY SYMMETRY IN DIBARYON SYSTEMS

ZHANG YU-SHUN; WANG WEI-WEI; LI YANG-GUO; CHEN XIAO-TIAN; RUAN TU-NAN

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《中国物理C》（英文）编辑部

2024年10月30日

Chinese Physics C> 1981, Vol. 5> Issue(2) : 149-156

SU₆ UNITARY SYMMETRY IN DIBARYON SYSTEMS

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Abstract：
A picture of the dibaryon system is proposed. If the fundamental particles of SU₆ group are three baryons p, n and Λ which have spin 1/2, then the dibaryon system must be classified according to SU₆ group. SU₆ group connect the strange analogy state of spin 0 with strange analogy state of spin 1. The "original" mass difference between Λ hyperon and nucleon leads to the SU₆ symmetry breaking. Then, SU₃ gives the mass relations between strange analogy states of same spin, and SU₆ gives mass relations between the different strange analogy states of spin 0 and 1.

References

[1]	陈晓天、张禹顺、李扬国、阮图南，高能物理与核物理，4(1980),445.[2] Y. Nambu, " XIX Int. Conf, on High Energy Physics ", Tokyo, 1978.[3] A. Yokosawa, " XIX Int. Conf, on High Energy Physics ", Tokyo, 1978.

[1]	ZHOU Qi-Hua , MA Bo-Qiang . Research of SU(3) 27-plet. Chinese Physics C, 2007, 31(1): 1-6.
[2]	YU Guo-Wei , FANG Shuang-Shi , LI Wei-Guo , WU Ning . SU(3) Flavor Symmetry Breaking in J/ψ →baryon-antibaryon. Chinese Physics C, 2006, 30(7): 599-602.
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[4]	Hou Yunzhi . Symmetry for Semileptonic Decays of B-Baryons. Chinese Physics C, 1994, 18(9): 836-841.
[5]	LUO Xiang-Qian , CHEN Qi-Zhou , GUO Shuo-Hong . VACUUM OF 2+1 DIMENSIONAL SU(2) LGT WITH FERMIONS AND SPONTANEOUS CHIRAL SYMMETRY BREAKING. Chinese Physics C, 1989, 13(4): 328-333.
[6]	PAN Feng , CAO Yu-Fang , PAN Zhen-Yong . U^(B)(6)×U^(v)(12)×U^(π)(4) DYNAMICAL SYMMETRY IN ODD-ODD NUCLEI. Chinese Physics C, 1988, 12(3): 404-413.
[7]	XIE Shu-Qin , ZHANG Qi-Ren . AN SU(3) SYMMETRY IN THE TRIBARYON SYSTEM. Chinese Physics C, 1988, 12(5): 673-682.
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[10]	ZHU Pei-Yu , CAO Yu-Fang , WU You-Shi . U(6/20) SUPERSYMMETRY IN NUCLEI AND ITS Spin (6) LIMIT. Chinese Physics C, 1985, 9(3): 278-282.
[11]	XIE Shu-Qin , ZHANG Qi-Ren . THE UNITARY SYMMETRY IN DIBARYON RESONANT STATES. Chinese Physics C, 1985, 9(4): 483-490.
[12]	LI Xian-Yin , YAO Shi-Huai . A MAPPING BETWEEN THE SU₆ SUBSPACE IN THE INTERACTING BOSON MODEL OF NUCLEI AND THE SU₆ SUBSPACE OF D.JANSSEN ET AL.. Chinese Physics C, 1985, 9(4): 476-482.
[13]	ZHU Pei-Yu , CAO Yu-Fang , WU You-Shi . SU(3) LIMIT OF U(6/20) SUPERSYMMETRY IN NUCLEI. Chinese Physics C, 1985, 9(5): 542-545.
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[16]	YU Zu-Rong . TRANSFORMATION COEFFICIENTS BETWEEN SO(6) AND SU(4) GELFAND-ZETLIN STATES. Chinese Physics C, 1983, 7(1): 121-125.
[17]	WANG Wei-Wei , ZHANG Yu-Shun , LI YANG , RUAN Tu-Nan . UNITARY THEORY OF BARYON-SYSTEM. Chinese Physics C, 1983, 7(1): 57-66.
[18]	ZHANG YU-SHUN , LI YANG-GUO , WANG WEI-WEI , CHEN XIAO-TIAN , RUAN TU-NAN . THE SU(6) “UNITARY ENERGY BAND” STRUCTURE IN THE TRIBARYON SYSTEM. Chinese Physics C, 1981, 5(5): 521-530.
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[20]	LI BING-AN , RUAN TONG-ZE . WAVE FUNCTIONS WITHOUT SU₆ SYMMETRY IN THE STRATON MODEL AND THEIR APPLICATIONS. Chinese Physics C, 1979, 3(1): 1-18.

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ZHANG YU-SHUN, WANG WEI-WEI, LI YANG-GUO, CHEN XIAO-TIAN and RUAN TU-NAN. SU₆ UNITARY SYMMETRY IN DIBARYON SYSTEMS[J]. Chinese Physics C, 1981, 5(2): 149-156.

ZHANG YU-SHUN, WANG WEI-WEI, LI YANG-GUO, CHEN XIAO-TIAN and RUAN TU-NAN. SU₆ UNITARY SYMMETRY IN DIBARYON SYSTEMS[J]. Chinese Physics C, 1981, 5(2): 149-156. shu

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Received: 1979-08-21
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

SU₆ UNITARY SYMMETRY IN DIBARYON SYSTEMS

Received Date: 1979-08-21
Accepted Date: 1900-01-01
Available Online: 1981-04-05

Abstract: A picture of the dibaryon system is proposed. If the fundamental particles of SU₆ group are three baryons p, n and Λ which have spin 1/2, then the dibaryon system must be classified according to SU₆ group. SU₆ group connect the strange analogy state of spin 0 with strange analogy state of spin 1. The "original" mass difference between Λ hyperon and nucleon leads to the SU₆ symmetry breaking. Then, SU₃ gives the mass relations between strange analogy states of same spin, and SU₆ gives mass relations between the different strange analogy states of spin 0 and 1.