[1] A.A. Nahla, Taylor’s series method for solving the nonlinear point kinetics equations, Nuclear Engineering and Design 241 (2011) 1592–1595.
[2] A.E. Aboanber,Analytical Solution of the Point Kinetics Equations by Exponential Mode Analysis, .Progress in Nuclear Energy 42 (2003) 179-197.
[3] A.A. Nahla, Generalization of the analytical exponential model to solve the point kinetics equations of - and -moderated reactors, Nuclear Engineering and Design 238 (2008) 2648–2653.
[4] D.A.P. Palma, A.S. Martinez, A.C. Gonçalves, Analytical solution of point kinetics equations for linear reactivity variation during the start-up of a nuclear reactor, Annals of Nuclear Energy 36 (2009) 1469–1471.
[5] A.A. Nahla, Analytical solution to solve the point reactor kinetics equation, Nuclear Engineering and Design 240 (2010) 1622–1629.
[6] C.Z. Petersen, S. Dulla, M.T.M.B. Vilhena, P. Ravetto, An analytical solution of the point kinetics equations with time-variable reactivity by the decomposition method, Progress in Nuclear Energy 53 (2011) 1091-1094.
[7] S.D. Hamieh, M. Saidinezhad, Analytical solution of the point reactor kinetics equations with temperature feedback, Annals of Nuclear Energy 42 (2012) 148–152.
[8] S. Yamoah, E.H.K. Akaho, B.J.B. Nyarko, An accurate solution of point reactor neutron kinetics equations of multi-group of delayed neutrons, Annals of Nuclear Energy 54 (2013) 104–108.
[9] S.Q.B. Leite, D.A.P. Palma, M.T.d. Vilhena, B. E.J. Bodmann, Analytical representation of the solution of the point reactor kinetics equations with adaptive time step, Progress in Nuclear Energy 70 (2014) 112-118.
[10] A.E. Aboanber, Y.M. Hamada, PWS: an efficient code system for solving space-independent nuclear reactor dynamics, Annals of Nuclear Energy 29 (2002) 2159-2172.
[11] A.E. Aboanber, Y.M. Hamada, Power series solution (PWS) of nuclear reactor dynamics with Newtonian temperature feedback, Annals of Nuclear Energy 30 (2003) 1111-1122.
[12] M.E. Kinard, E.J. Allen, Efficient numerical solution of the point kinetics equations in nuclear reactor dynamics, Annals of Nuclear Energy 31 (2004) 1039-1051.
[13] K.F. Hansen, B.V. Koen, W.W. Little, Stable numerical solutions of the reactor kinetics equations, Nuclear Science and Engineering 22 (1965) 51-59.
[14] A.A. Nahla, Taylor’s series method for solving the nonlinear point kinetics equations, Nuclear Engineering and Design 241 (2011) 1592–1595.
[16] J. Sanchez, On the numerical solution of the point reactor kinetics equations by generalized Rungee-Kutta methods, Nuclear Science and Engineering 103 (1989) 94-99.
[17] Y.C. Chao, A. Attard, A resolution of the stiffness problem of reactor kinetics, Nuclear Science and Engineering 90 (1985) 40-46.
[18] A.E. Aboanber, Stiffness treatment of differential equations for the point reactor dynamic systems, Progress in Nuclear Energy 71 (2014) 248-257.
[19] P. Ravetto, M.M. Rostagno, G. Bianchini, M. Carta, A. Dangelo, Application of the multipoint method to the kinetics of accelerator-driven systems, Nuclear Science and Engineering 148 (2004) 79-88.
[20] S.Q.B. Leite, M.T.D. Vilhena, B.E.J. Bodmann, Solution of the point reactor kinetics equations with temperature feedback by the ITS2 method, Progress in Nuclear Energy 91 (2016) 240-249.
[21] J.P. Yan, B.Y. Guo, A Collocation Method for Initial Value Problems of Second-Order ODEs by Using Laguerre Functions, Numerical Mathematics; Theory, Method and Application 4 (2011) 283-295.
[22] E.A. Areo, R.B. Adeniyi, A Self-Starting Linear Multistep Method for direct solution of initial value problems of second order ordinary differential equations, International Journal of Pure and Applied Mathematics 82 (2013) 345-364.
[23] J.J. Duderstadt, L.J. Hamilton, Nuclear Reactor Analysis, John Wiley &Sons, USA, (1976).
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