ON THE <EM>SU</EM>(4) MONOPOLE AND DYON SOLUTIONS

WANG KE-LIN; HSIEN TING-CHANG; CHENG HSI-THE

Chinese Physics C> 1978, Vol. 2> Issue(5) : 403-410

ON THE SU(4) MONOPOLE AND DYON SOLUTIONS

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Abstract：
A simple method is proposed to obtain the classical monopole and dyon solutions in the case of SU(4) symmetry, which can be systematically generalized to the general case of SU(N). The solutions obtained in the SU(4) case correspond to magnetic charges of ±1/g,±√3/(2g),±1/(√2g).

References

[1]

1977年3月本工作报告后，看到A. Chakrabarti and J. Dipoko, Phys.Rev., D15 (1977), 3011，文章讨论了SU(4)的经典解，繁而未得到本文的±1/(√2g)的荷值.M. Kaku,Phys. Rev., D 13(1976),2881,则是讨论完全另外类型的解.[2] D.Amati, H. Bacry, J. Nuyts, J. Prentki, Nuovo. Cim., 34(1964).1732.[3] G.'t Hooft, Nucl. Phys., B79(1974), 276;J. Arafume et. al., J. Math. Phys，16(1975), 433.[4] 侯伯宇，SU(N)规范场的可对易分量及带荷粒子分量，(西北大学科研报告).[5] W. J. Marciano and H.Pagels, Phys. Rev., D12(1975), 1093.

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[17]	ELEMENTARY PARTICLE THEORY GROUP , DEPARTMENT OF PHYSICS , PEKING UNIVERSITY . AN SU（4）×S₃^a SCHEME OF THE STRATON MODEL. Chinese Physics C, 1978, 2(1): 1-9.
[18]	TZU TUNG-PEI . THE NON-SINGULAR VECTOR POTENTIAL OF A MAGNETIC MONOPOLE IN THE DIRECTION OF MERIDIAN. Chinese Physics C, 1978, 2(1): 93-96.
[19]	LEE TZE-PING . ON CLASSICAL ANGULAR MOMENTUM OF AN ELECTRON-MAGNETIC MONOPOLE. Chinese Physics C, 1978, 2(4): 378-381.
[20]	WANG KE-LIN , HSIEN TING-CHANG , CHENG HSI-THE . ON THE MAGNETIC MONOPOLE AND DIPOLE SOLUTION OF THE SU(N) GAUGE FIELD THEORY IN A CURVED SPACE. Chinese Physics C, 1978, 2(3): 275-279.

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WANG KE-LIN, HSIEN TING-CHANG and CHENG HSI-THE. ON THE SU(4) MONOPOLE AND DYON SOLUTIONS[J]. Chinese Physics C, 1978, 2(5): 403-410.

WANG KE-LIN, HSIEN TING-CHANG and CHENG HSI-THE. ON THE SU(4) MONOPOLE AND DYON SOLUTIONS[J]. Chinese Physics C, 1978, 2(5): 403-410. shu

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Received: 1978-01-07
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

ON THE SU(4) MONOPOLE AND DYON SOLUTIONS

Received Date: 1978-01-07
Accepted Date: 1900-01-01
Available Online: 1978-10-05

Abstract: A simple method is proposed to obtain the classical monopole and dyon solutions in the case of SU(4) symmetry, which can be systematically generalized to the general case of SU(N). The solutions obtained in the SU(4) case correspond to magnetic charges of ±1/g,±√3/(2g),±1/(√2g).