THE WAVE FUNCTION OF VECTOR MESON BOUND STATE THROUGH SCALAR COUPLING

WANG MING-CHUNG; CHENG HSI-THE; HSIEN TING-CHANG; WANG KE-LIN; CHANG CHENG-KANG

Chinese Physics C> 1977, Vol. 1> Issue(1) : 7-18

THE WAVE FUNCTION OF VECTOR MESON BOUND STATE THROUGH SCALAR COUPLING

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Abstract：
The wave function of the vector bound state of a spinor straton-antistraton pair through scalar coupling is discussed.The Bethe-Salpeter equation of the bound state is solved numerically,and the structural wave functions of the vector bound state are given corresponding to different selection of the parametcrs of the kernel. The magnitude of various invariant functions of the wave function is determined. The validity of the Bargman-Wigner approximation is also examined.

References

[1]	冼鼎昌，郑希特，王明中，汪克林，章正刚，相对论性层子模型中的介子结构波函数，物理学报(待发表).[2] 冼鼎昌，汪克林，章正刚，郑希特，王明中，层子间近平底势作用下的介子波函数，物理学报(待发表).[3] G. C. Wick, Phys. Rev., 96 (1954), 1124,[4] A.Guth, Ann. Phys., (N. Y), 82 (1974), 407,[5] 北京大学理论物理研究室基本粒子理论组，中国科学院数学研究所理论物理研究室，北大学报，2 (1966),103.[6] 中国科学院原子能研究所基本粒子理论组，原子能，3 (1966), 137.

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WANG MING-CHUNG, CHENG HSI-THE, HSIEN TING-CHANG, WANG KE-LIN and CHANG CHENG-KANG. THE WAVE FUNCTION OF VECTOR MESON BOUND STATE THROUGH SCALAR COUPLING[J]. Chinese Physics C, 1977, 1(1): 7-18.

WANG MING-CHUNG, CHENG HSI-THE, HSIEN TING-CHANG, WANG KE-LIN and CHANG CHENG-KANG. THE WAVE FUNCTION OF VECTOR MESON BOUND STATE THROUGH SCALAR COUPLING[J]. Chinese Physics C, 1977, 1(1): 7-18. shu

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Received: 1977-08-11
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

THE WAVE FUNCTION OF VECTOR MESON BOUND STATE THROUGH SCALAR COUPLING

Received Date: 1977-08-11
Accepted Date: 1900-01-01
Available Online: 1977-11-05

Abstract: The wave function of the vector bound state of a spinor straton-antistraton pair through scalar coupling is discussed.The Bethe-Salpeter equation of the bound state is solved numerically,and the structural wave functions of the vector bound state are given corresponding to different selection of the parametcrs of the kernel. The magnitude of various invariant functions of the wave function is determined. The validity of the Bargman-Wigner approximation is also examined.