SINGLE LINK PARTITION FUNCTIONS FOR VARIOUS FORMS OF SOURCES AND THEIR APPLICATIONS IN <EM>SU</EM>(3) LATTICE GAUGE FIELD THEORY

HE Xiang-Hao; LI Tie-Zhong; XIAN Ding-Chang

Chinese Physics C> 1984, Vol. 8> Issue(6) : 772-776

SINGLE LINK PARTITION FUNCTIONS FOR VARIOUS FORMS OF SOURCES AND THEIR APPLICATIONS IN SU(3) LATTICE GAUGE FIELD THEORY

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Abstract：
The knowledge of SU(3) single-link partition function is required in many calculations (such as the strong coupling expansion, the mean field and variational approximation, etc.) in lattice gauge field theory. We express the single-link partition functions for various sources in the form of a one-dimensional integral which can esily be carried out on computer. The application of these single-link partition functions in variational computation is discussed.

References

[1]	R. Brower, P. Rossi and GT Tan, Nucl. Phys., B190 [FS3](1981), 699.[2] K. Ericksson, N. Svartholm and B. S. Skagerstam, CERN Preprint TH-2794(1980) .[3] 陈天岑、周洪模、李铁忠、冼鼎昌、郑希特, 高能物理与核物理, (待发表).[4] E. Fradkin, Phys. Rev., D19(1979), 3681.[5] T-L Chen, GI Tan and X-T Zheng, Phys. Rev. D26 (1982), 2843.

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HE Xiang-Hao, LI Tie-Zhong and XIAN Ding-Chang. SINGLE LINK PARTITION FUNCTIONS FOR VARIOUS FORMS OF SOURCES AND THEIR APPLICATIONS IN SU(3) LATTICE GAUGE FIELD THEORY[J]. Chinese Physics C, 1984, 8(6): 772-776.

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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

SINGLE LINK PARTITION FUNCTIONS FOR VARIOUS FORMS OF SOURCES AND THEIR APPLICATIONS IN SU(3) LATTICE GAUGE FIELD THEORY

Corresponding author: HE Xiang-Hao,

Received Date: 1900-01-01
Accepted Date: 1900-01-01
Available Online: 1984-12-05

Abstract: The knowledge of SU(3) single-link partition function is required in many calculations (such as the strong coupling expansion, the mean field and variational approximation, etc.) in lattice gauge field theory. We express the single-link partition functions for various sources in the form of a one-dimensional integral which can esily be carried out on computer. The application of these single-link partition functions in variational computation is discussed.