A COMPARISON BETWEEN GLAUBER'S EXACT EXPANTION FORMULA AND THE RIGID PROJECTILE APPROXIMATION

TAN Zheng-Qiang; JIANG Yi-An; CHEN Ke-Zhong; LI Qing-Run

Chinese Physics C> 1983, Vol. 7> Issue(4) : 481-488

A COMPARISON BETWEEN GLAUBER'S EXACT EXPANTION FORMULA AND THE RIGID PROJECTILE APPROXIMATION

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Abstract：
The exact amplitudes of the Glauber theory for the nucleus-nucleus scattering are compared with the amplitudes of the rigid projectile approximation in some simple cases. The calculated results show that the rigid projectile approximation is in general a good approximation of the Glauber theory.

References

[1]

R. J. Glauber, Lectures in Theor. Phys. Vol. 1 eds, W. E. Bvittin and L. G. Durham (Inters-tierce, New York, 1959 ) P. 315.[2] J. Saudinos and C. Wilkin, Ann. Rev. Nucl. Sic., 24(1974), 341[3] J. M. Eisenberg a,nd D. S. Boltun, Theory of Meson Interaction with Nuelei (John Wiley Sons, Inc. 1980).[4] W. Czyz and L. C. Maximon, Ann. Phys. (N. Y.), 52 (1969), 59.[5] G. D. Alkazov et al, Nucl. Phys., A280(1977), 365.[6] R. H. Baesel and C, Wilkin, Phys. Rev., 174(1968), 1179.

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TAN Zheng-Qiang, JIANG Yi-An, CHEN Ke-Zhong and LI Qing-Run. A COMPARISON BETWEEN GLAUBER'S EXACT EXPANTION FORMULA AND THE RIGID PROJECTILE APPROXIMATION[J]. Chinese Physics C, 1983, 7(4): 481-488.

TAN Zheng-Qiang, JIANG Yi-An, CHEN Ke-Zhong and LI Qing-Run. A COMPARISON BETWEEN GLAUBER'S EXACT EXPANTION FORMULA AND THE RIGID PROJECTILE APPROXIMATION[J]. Chinese Physics C, 1983, 7(4): 481-488. 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

A COMPARISON BETWEEN GLAUBER'S EXACT EXPANTION FORMULA AND THE RIGID PROJECTILE APPROXIMATION

Corresponding author: TAN Zheng-Qiang,

Received Date: 1900-01-01
Accepted Date: 1900-01-01
Available Online: 1983-08-05

Abstract: The exact amplitudes of the Glauber theory for the nucleus-nucleus scattering are compared with the amplitudes of the rigid projectile approximation in some simple cases. The calculated results show that the rigid projectile approximation is in general a good approximation of the Glauber theory.