[1] Anderson, J. C., Naeim, F. (2012). “Basic structural dynamics.” John Wiley & Sons.
[2] Babaei, M. (2013). “A general approach to approximate solutions of nonlinear differential equations using particle swarm optimization.” Applied Soft Computing, Vol. 13, Issue 7, pp. 3354–3365.
[3] Bathe, KJ. (1996). “Finite element procedures.” Prentice Hall, Englewood Cliffs, NJ.
[4] Bazzi, G., Anderheggen, E. (1982). “The r-family of algorithms for time-step integration with improved numerical dissipation.” Earthquake Engineering & Structural Dynamics, Vol. 10, pp. 537–550.
[5] Benaroya, H., Nagurka, M., Han, S. (2017). “Mechanical vibration: analysis, uncertainties, and control.” CRC Press.
[6] Chang, S. Y. (2004). “Studies of Newmark method for solving nonlinear systems: (I) basic analysis.” Journal of the Chinese Institute of Engineers, Vol. 27, Issue 5, pp. 651–662.
[7] Chopra, A. K., Goel, R. K., Chintanapakdee, C. (2003). “Statistics of single-degree-of-freedom estimate of displacement for pushover analysis of buildings.” Journal of structural engineering, Vol. 129, Issue 4, pp. 459–469.
[8] Chopra, A. K. (2017). Dynamics of structures. theory and applications to. Earthquake Engineering.
[9] Clough, RW., Penzien, J. (1995). “Dynamics of Structures.” Computers & Structure Inc., 3rd Ed., CA.
[10] Craig, R. R., Kurdila, A. J. (2006). “Fundamentals of structural dynamics.” John Wiley & Sons.
[11] Ebeling, RM., Green, RA., French, SE. (1997). “Accuracy of response of single-degree-of-freedom systems to ground motion.” US Army Corps of Engineers, Technical report ITL-97-7, Washington, DC.
[12] Gatti, P. L. (2014). “Applied Structural and Mechanical Vibrations: Theory and Methods.” CRC Press.
[13] Géradin, M., Rixen, D. J. (2014). “Mechanical vibrations: theory and application to structural dynamics.” John Wiley & Sons.
[14] Hall, KC., Thomas, JP., Clark, WS. (2002). “Computation of unsteady nonlinear flows in cascades using a harmonic balance technique.” American Institute of Aeronautics and Astronautics Journal, Vol. 40, pp. 879–886.
[15] He, L. (2008). “Harmonic solution of unsteady flow around blades with separation.” American Institute of Aeronautics and Astronautics Journal, Vol. 46, pp. 1299–1307.
[16] Hilber, HM., Hughes, TJR., Taylor, RL. (1977). “Improved numerical dissipation for time integration algorithms in structural dynamics.” Earthquake Engineering & Structural Dynamics, Vol. 5, pp. 283–292.
[17] Hoff, C., Pahl, PJ. (1988). “Development of an implicit method with numerical dissipation from a generalized single-step algorithm for structural dynamics.” Computer Methods in Applied Mechanics and Engineering, Vol. 67, pp. 367–385.
[18] Hoff, C., Pahl, PJ. (1988). “Practical performance of the θ1-method and comparison with other dissipative algorithms in structural dynamics.” Computer Methods in Applied Mechanics and Engineering, Vol. 67, pp. 87–110.
[19] JalilKhani, M., Babaei, M., Ghasemi, S. Evaluation of the Seismic Response of Single-Story RC Frames under Biaxial Earthquake Excitations. Journal of Rehabilitation in Civil Engineering, 2020; 8(3): 98-108.
[20] Kazakov, K. S. (2008). “Dynamic Response of a Single Degree of Freedom (SDOF) System in some Special Load Cases, based on the Duhamel Integral.” In International Conference on Engineering Optimization, pp. 01–05.
[21] Kurt, N., Çevik, M., (2008). “Polynomial solution of the single degree of freedom system by Taylor matrix method.” Mechanics Research Communications, Vol. 35, Issue 8, pp. 530–536.
[22] Li, P. S., Wu, B. S. (2004). “An iteration approach to nonlinear oscillations of conservative single-degree-of-freedom systems.” Acta Mechanica, Vol. 170, Issue 1-2, pp. 69-75.
[23] Mohammadzadeh, B., Noh, H. C. (2014). “Investigation into central-difference and Newmark’s beta methods in measuring dynamic responses.” In Advanced Materials Research, Vol. 831, pp. 95–99.
[24] Newmark, N. M. (1959). “A method of computation for structural dynamics.” Journal of the engineering mechanics division, Vol. 85, Issue 3, pp. 67–94.
[25] Paz, M. (2012). “International handbook of earthquake engineering: codes, programs, and examples.” Springer Science & Business Media.
[26] Paz, M. and Leigh, W. (2004). “Structural Dynamics: Theory and Computation.” 5th Ed., Springer Science & Business Media, N.Y.
[27] Rahmati, MT., He, L., Wells, RG. (2010). “Interface treatment for harmonic solution in multi-row aeromechanic analysis.” Proceedings of the ASME Turbo Expo: Power for Land, Sea and Air, GT2010-23376, Glasgow, UK, June.
[28] Rao, S. S. (2017). “Mechanical vibrations in SI units.” Pearson Higher Ed.
[29] Tedesco, J. W., McDougal, W. G., Ross, C. A. (1999). “Structural dynamics. Theory and Applications.”
[30] Thomson, W. (2018). “Theory of vibration with applications.” CrC Press.
[31] Vamvatsikos, D., Cornell, CA. (2005). “Direct estimation of seismic demand and capacity of multi-degree-of-freedom systems through incremental dynamic analysis of single degree of freedom approximation.” ASCE Journal of Structural Engineering, Vol. 131, pp. 589–599.
[32] Wilson EL. (1968). “A computer program for the dynamic stress analysis of underground structures.” SEL. Technical Report 68-1, University of California: Berkeley.
[33] Wood, WL., Bossak, M., Zienkiewicz, OC. (1980). “An alpha modification of Newmark’s method.” International Journal for Numerical Methods in Engineering, Vol. 15, pp. 1562–1566.
[34] Wu, B. S., Lim, C. W. (2004). “Large amplitude non-linear oscillations of a general conservative system.” International Journal of Non-Linear Mechanics, Vol. 39(5), pp. 859–870.