ON THE PROBLEM OF THE DUAL CHARGE (MAGNETIC MONOPOLE) OF NON-ABELLAN GROUPS (Ⅱ)

  • The method of relating the gauge potential to the connection on a spherical surface developed in a previous paper is generalized to the discussion of the potential of an SU(2) magnetic monopole with O(5) symmetry. Expressions for the potential of the monopole with double string singularity or single string singularity are obtained. Finally, by a combined coordinate-gauge transformation, we obtain a string free expression for an SU(2) magnetic monopole with O(5) symmetry.
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  • [1] 李华钟、冼鼎昌、郭硕鸿,中山大学学报(自然科学版), 1975, 3, 1. 物理学报 25 (1976), 507,[2] C. N. Yang, Phys. Rev. Lett., 33 (1974), 445. [3] 杨振宁,O(5)对称的SU(2)磁单极,杨振宁在北京的学术报告之二(1976. 4).
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Lee Hua-chung, Kuo Shuo-hung and Hsien Ting-chang. ON THE PROBLEM OF THE DUAL CHARGE (MAGNETIC MONOPOLE) OF NON-ABELLAN GROUPS (Ⅱ)[J]. Chinese Physics C, 1978, 2(1): 23-34.
Lee Hua-chung, Kuo Shuo-hung and Hsien Ting-chang. ON THE PROBLEM OF THE DUAL CHARGE (MAGNETIC MONOPOLE) OF NON-ABELLAN GROUPS (Ⅱ)[J]. Chinese Physics C, 1978, 2(1): 23-34. shu
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Received: 1977-04-06
Revised: 1900-01-01
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ON THE PROBLEM OF THE DUAL CHARGE (MAGNETIC MONOPOLE) OF NON-ABELLAN GROUPS (Ⅱ)

Abstract: The method of relating the gauge potential to the connection on a spherical surface developed in a previous paper is generalized to the discussion of the potential of an SU(2) magnetic monopole with O(5) symmetry. Expressions for the potential of the monopole with double string singularity or single string singularity are obtained. Finally, by a combined coordinate-gauge transformation, we obtain a string free expression for an SU(2) magnetic monopole with O(5) symmetry.

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