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203-223

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- Department of Renewable Energy and Technology, Turkana University College, P.O. Box 69-30500, Lodwar, Kenya

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- Department of Physics, University of Eldoret, P.O. Box 1125-30100, Eldoret, Kenya

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- Department of Physics, University of Eldoret, P.O. Box 1125-30100, Eldoret, Kenya

References

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- [2] Bohr N., and Wheeler J. A. The Mechanism of Nuclear Fission. Phys. Rev. 56 (1939) 426.
- [3] Bethe H. A., and Bacher, R. F. Nuclear Physics. A Stationary States of Nuclei. Rev. Mod. Phys. 8 (1936) 82
- [4] Goeppert, M. M. (1949). On Closed Shells in Nuclei. Phys. Rev. 75 (1969). https://doi.org/10.1103/physRev.75.1969.
- [5] Gharamany, N., Gharaati, S., Ghanaatian, M. New Approach to Nuclear binding Energy in Integrated Nuclear Model. Journal of Theoretical and Applied Physics 6 (3) (2012) 2
- [6] Gangopadhyay, G. Improvement in a Phenomenological Formula for Ground State Binding Energies. International Journal of Modern Physics, 25(8) (2016) 3-5
- [7] Bao, M., He, Z., Lu, Y., Zhao, Y. M., and Arima, A. Generalized Garvey-Kelson Mass Relations. Phys. Rev. C 88 (2013) 064325. https://doi.org/10.1103/PhysRevC.88.064325
- [8] Meyerhof, W. E. Elements of Nuclear Physics. New York: McGraw. (1967).
- [9] Strutinsky, V. M. Shell Effects in Nuclear Masses and Deformation Energies. Nuclear Physics A 95 (1967) 420-442. https://doi.org/10.1016/0375-9474(67)90510-6
- [10] Dufflo, J., Zuker, A. P. Modification of the Nuclear Landscape in the Inverse Problem Framework using the Generalized Bethe-Weizsäcker Mass Formula. Phys. Rev. Lett C 59 (1999) 2347
- [11] Upadhyay, T. C. Introduction to Modern Physics. Anmol Publications Pvt. Ltd. (1999).
- [12] Haxel O., Jensen J.D.H., and Suess H. E. Model-based Interpretation of Excellent Nucleon Numbers in Nuclear Construction. Magazine for Physics, 128 (2) (1950) 295-311
- [13] Heyde, K. Basic Ideas and Concepts in Nuclear Physics. Bristol: Institute of Physics. (2004).
- [14] Amusia, M. Ya., and Korn, Y. Yu. Application of the Nuclear Liquid Drop Model to Atomic and Molecular Physics Problems. Contemporary Physics 41 (4) (2000) 219-229
- [15] Zelevinsky, V., and Volya, A. Liquid Drop Model (2017). Doi:10.1002/9783527693610.ch5
- [16] Sree Harsha N. R. The Tightly Bound Nuclei in the Liquid Drop Model. European Journal of Physics, 39 (3) (2018) 035802
- [17] Chemogos, P. K., Muguro, K. M., and Khanna, K. M. Modified Phenomenological Formula for the Ground State Energy of Light Nuclei. World Scientific News, 136 (2019) 148-158
- [18] Mackie, F. D., and Baym, G. Compressible Liquid Drop Nuclear Model and Mass Formula, Nucl. Phys. A 285 (1977) 332
- [19] Sharma, S. K. Atomic and Nuclear Physics. London: Dorling Kindersley. (2008).
- [20] Royer, G., and Remaud, B. Fission Processes through Compact and Creviced Shapes. J. Phys. G: Nucl. Phys 26 (1984) 1149
- [21] Royer, G. Alpha Emission and Spontaneous Fission through Quasi-molecular Shapes. J. Phys. G: Nucl. Phys. 10 (2000) 1057
- [22] Michael, W. K. Mutual Influence of Terms in a Semi-empirical Mass Formula. Nucl. Phys. A, 798 (2008) 29-60
- [23] Chelimo, L.S., Khanna, K.M., Sirma, K.K., Tonui, J.K., Korir, P.K., Kibet, J.K., Achieng, A.J., and Sarai, A. Nucleon-Nucleon Interaction in Infinite Nuclear Matter. International Journal of Physics and Mathematical Sciences, 5(1) (2015) 54-58
- [24] Claudio, D., Jorge, A., and Pedro, A. G. Isoscaling and the Nuclear EOS. Journal of Physics G Nuclear and Particle Physics, 38(11) (2011).
- [25] Sherill, B. M. Designer Atomic Nuclei. Science, 320 (5877) (2008) 751-752. Doi:10.1126/science.1151836
- [26] Mirzaei, M. A. V., Mirhabibi, M., and Askari, M. B. Estimation of Semi-Empirical Mass Formula Coefficients. Nuclear Science, 2(1) (2017) 11-15
- [27] Chen, I-Tso. The liquid Drop Model. Winter: Stanford University, (2011).
- [28] Meng, W., Audi, G., Kondev, F. G., Huang, W. J., Naimi, S., and Xing, X. The Ame2016 Atomic Mass Evaluation. Chinese Physics C, 4 (3) (2017).

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bwmeta1.element.psjd-f55bae13-2235-4160-9509-d45971dba618