THE INDENPENDENT α PARTICLE MODEL OF LIGHT NUCLEI

LI QING-RUN; CHEN SHENG-ZHONG; ZHAO EN-GUANG

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《中国物理C》（英文）编辑部

2024年10月30日

Chinese Physics C> 1981, Vol. 5> Issue(5) : 531-536

THE INDENPENDENT α PARTICLE MODEL OF LIGHT NUCLEI

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Abstract：
An α particle model of light nuclei is proposed. The physical picture of the model is clear, its wave functions are simpler and convenient for some applications. When it is used in the problems of multiple scattering, each term in the series of the multiple scattering expansion can be integrated out analytically. The experiments of elastic electron scattering can be well fited by using the model wave functions. The investigations of the model indicate that the usual rigid a particle model is the classical homologue of our model.

References

[1]

Y. C. Tang, M, 1e Mere and D. R. Thompson, Phys. Reports, 47(1978), 169.[2] E. Y. Inopin and B. I. Tiahehenko, Soviet Phys. JETP, 11(1960), 840.[3] H. Uberall,"Electron Scattering from complex Nuclei ", (Academic Prese. New York and London 1971).[4] R. F. Froseh et al., Phys. Rev., 160(1987), 874.[5] L. J. Medonal et al., Phys. Rev., Cl(1970), 2158.[6] 同(3) p. 340及相应参考文献.[7] I. Sick et al.. Nucl. Phys., A150(1970), 631.[8] I. Ahmad, Phys. Lett., 36B(1971), 301.[9] A. N. Antonov, et al., Soviet T. Nucl. Phys., 16(1973), 38.[10] 李清润、陈生忠、赵愚广,高能物理与核物理,5(1981),第6期.

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LI QING-RUN, CHEN SHENG-ZHONG and ZHAO EN-GUANG. THE INDENPENDENT α PARTICLE MODEL OF LIGHT NUCLEI[J]. Chinese Physics C, 1981, 5(5): 531-536.

LI QING-RUN, CHEN SHENG-ZHONG and ZHAO EN-GUANG. THE INDENPENDENT α PARTICLE MODEL OF LIGHT NUCLEI[J]. Chinese Physics C, 1981, 5(5): 531-536. shu

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Received: 1980-03-25
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

THE INDENPENDENT α PARTICLE MODEL OF LIGHT NUCLEI

Received Date: 1980-03-25
Accepted Date: 1900-01-01
Available Online: 1981-10-05

Abstract: An α particle model of light nuclei is proposed. The physical picture of the model is clear, its wave functions are simpler and convenient for some applications. When it is used in the problems of multiple scattering, each term in the series of the multiple scattering expansion can be integrated out analytically. The experiments of elastic electron scattering can be well fited by using the model wave functions. The investigations of the model indicate that the usual rigid a particle model is the classical homologue of our model.