CHARGED BOSON BOUND STATES IN THE KERR-NEWMAN METRIC

LI Yuan-Jie; ZHANG Duan-Ming

Chinese Physics C> 1986, Vol. 10> Issue(4) : 412-419

CHARGED BOSON BOUND STATES IN THE KERR-NEWMAN METRIC

LI Yuan-Jie ^, ,
ZHANG Duan-Ming

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Abstract：
Charged boson bound states in Kerr-Newman metric are discussed. It is found that massless boson cannot be attracted by Kerr-Newman black hole to form bound states. For the massive boson, the condition of the nonbound states when 0<α<√M²－Q²and both the condition ane wave functions of the bound states when a=√M²－Q² are obtained. The energy mode of the bound states is single, E=(√M²－Q²+eQM)/(2M²－Q²). When Q=0 or e=0, the conclusion is in agreement with that of Zhang Shi-Wei and SU Ru-Keng.

References

[1]	F. deFelic, Phys. Rcv., D 19 (1979), 451,[2] 章世伟、苏汝铿, 《物理学报》31, N3 (1982.3), 311.[3] 刘辽, 《广义相对论讲义(下册)》170北师大(1980).[4] 郭敦仁著, ‘数学物理方法》人民教育出版社(1978).[5] Landau Lifshitz, Quantum Mechanics, Pergaman Prcss (1977).[6] J. M. Cohen and R. T. Powers, Commun. Math. Phys., 86(1982), 69.

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LI Yuan-Jie and ZHANG Duan-Ming. CHARGED BOSON BOUND STATES IN THE KERR-NEWMAN METRIC[J]. Chinese Physics C, 1986, 10(4): 412-419.

LI Yuan-Jie and ZHANG Duan-Ming. CHARGED BOSON BOUND STATES IN THE KERR-NEWMAN METRIC[J]. Chinese Physics C, 1986, 10(4): 412-419. shu

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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

CHARGED BOSON BOUND STATES IN THE KERR-NEWMAN METRIC

LI Yuan-Jie ^,
ZHANG Duan-Ming

Corresponding author: LI Yuan-Jie,

Received Date: 1900-01-01
Accepted Date: 1900-01-01
Available Online: 1986-08-05

Abstract: Charged boson bound states in Kerr-Newman metric are discussed. It is found that massless boson cannot be attracted by Kerr-Newman black hole to form bound states. For the massive boson, the condition of the nonbound states when 0<α<√M²－Q²and both the condition ane wave functions of the bound states when a=√M²－Q² are obtained. The energy mode of the bound states is single, E=(√M²－Q²+eQM)/(2M²－Q²). When Q=0 or e=0, the conclusion is in agreement with that of Zhang Shi-Wei and SU Ru-Keng.