THE SPHERICAL SOLUTIONS OF THE SCALAR FIELD EQUATION IN <EM>SU</EM> (2) GAUGE FIELD THEORY

Tao Fu-zhen; Yao Qi-yuan; Ou Zhi; He Zhi-qiang

Chinese Physics C> 1980, Vol. 4> Issue(2) : 179-185

THE SPHERICAL SOLUTIONS OF THE SCALAR FIELD EQUATION IN SU (2) GAUGE FIELD THEORY

Abstract
HTML
Reference
Related

PDF

Abstract：
In this paper, using the method of power series expansion, all spherical symme-tric exact solutions of the non-linear equation∂²Φ(x)=cΦ³(x) are given. These solu-tions fall into three types: i)Φ(r)=√-1/c 1/r; ii)Φ(r)=a/(r²+A²); iii)Φ(r)=a′/(r²-A²).

References

[1]	A. A. Belavin et al., Phys. Lett., 59B(1975),85.[2] E. Corrigan et al., Phys. Lett., 67B(1977), 69.[3] Y. De. Alfaro et al., Phys. Lett., 65B(1976), 163.[4] 李华钟、冼鼎昌、郭硕鸿,高能物理与核物理,2 (1978), 23,[5] 卢文等:“非线性偏微分方程的Soliton解”,中山大学引力研究室预印本,1977年10月.

Access

Get Citation

Tao Fu-zhen, Yao Qi-yuan, Ou Zhi and He Zhi-qiang. THE SPHERICAL SOLUTIONS OF THE SCALAR FIELD EQUATION IN SU (2) GAUGE FIELD THEORY[J]. Chinese Physics C, 1980, 4(2): 179-185.

Tao Fu-zhen, Yao Qi-yuan, Ou Zhi and He Zhi-qiang. THE SPHERICAL SOLUTIONS OF THE SCALAR FIELD EQUATION IN SU (2) GAUGE FIELD THEORY[J]. Chinese Physics C, 1980, 4(2): 179-185. shu

RIS(for EndNote,Reference Manager,ProCite)

BibTex

Txt

Milestone

Received: 1979-02-01
Revised: 1900-01-01

Article Metric

Article Views(3382)
PDF Downloads(271)
Cited by(0)

Policy on re-use

To reuse of subscription content published by CPC, the users need to request permission from CPC, unless the content was published under an Open Access license which automatically permits that type of reuse.

通讯作者: 陈斌, bchen63@163.com

1.
沈阳化工大学材料科学与工程学院沈阳 110142

THE SPHERICAL SOLUTIONS OF THE SCALAR FIELD EQUATION IN SU (2) GAUGE FIELD THEORY

Received Date: 1979-02-01
Accepted Date: 1900-01-01
Available Online: 1980-04-05

Abstract: In this paper, using the method of power series expansion, all spherical symme-tric exact solutions of the non-linear equation∂²Φ(x)=cΦ³(x) are given. These solu-tions fall into three types: i)Φ(r)=√-1/c 1/r; ii)Φ(r)=a/(r²+A²); iii)Φ(r)=a′/(r²-A²).