[1] E. Nikolai. On the stability of the rectilinear form of equilibrium of a bar in compression and torsion. Izv Leningr Politech. (1928).
[2] M. Beck. Die Knicklast des einseitig eingespannten, tangential gedrucktenStabes (The buckling load of the cantilever column subjected to tangential force). Z. Angew. Math. Phys. 3 (1952) 225-228.
[3] H. H. E. Leipholz. On the sufficiency of the energy criterion for the stability of certain nonconservative systems of the follower-load type. Journal of Applied Mechanics, 39(1972) 717–722.
[4] H. H. E. Leipholz. On principles of stationary for non-self-adjoint rod problems. Computer Methods in Applied Mechanics, 59(1986) 215- 226.
[5] R.C. Kar, W. Hauger. Stability of a pretwisted tapered cantilever beam subjected to dissipative and follower forces. Journal of Sound and Vibration, 81(1982) 565-573.
[6] Q. Chen, P. Qiao. Post-buckling Behavior of Imperfect Laminated Composite Plates with Rotationally-restrained Edges. Composite Structures, 125 (2015) 117-126.
[7] M. Damghani, D. Kennedy, C. Featherston. Global buckling of composite plates containing rectangular delaminations using exact stiffness analysis and smearing method. Computers & Structures, 134 (2014) 32-47.
[8] G. He, X. Yang. Finite element analysis for buckling of two-layer composite beams using Reddy’s higher order beam theory; Finite Elements in Analysis and Design, 83(2014) 49-57.
[9] C. W. Yap, G. B. Chai. Analytical and numerical studies on the buckling of delaminated composite beams. Composite Structures, 80(2007) 307-319.
[10] S. Katz, S. Givli. The post-buckling behavior of a beam constrained by springy walls. Journal of the Mechanics and Physics of Solids, 78 (2015)443-466.
[11] X. Li, H. L. Lv, G. C. Zhang, B. D. Ding. Seismic behavior of replaceable steel truss coupling beams with buckling restrained webs, Journal of Constructional Steel Research, 104 (2015) 167-176.
[12] A. Genoese, A. Genoese, A. Bilotta, G. Garcea. Buckling analysis through a generalized beam model including section distortions. Thin-Walled Structures, 85 (2014) 125-141.
[13] N.S. Trahair. Bending and buckling of tapered steel beam structures. Engineering Structures, 59 (2014) 229-237.
[14] V. V. Bolotin. The dynamic Stability of elastic systems; Holden; Day, INC. London. (1964).
[15] H. Ziegler. Die Stabilitltskriterien der Elastomechanik; Ing.-Arch, 20(1952) 49-56.
[16] C. D. Bailey, James L. Haines. Vibration and stability of non-conservative follower force systems. Computer Methods In Applied Mechanics And Engineering, 26 (1981) 1-31.
[17] Q. S. Li. Stability of non-uniform columns under the combined action of concentrated follower forces and variably distributed loads. Journal of Constructional Steel research, 64 (2008) 367-376.
[18] H. S. Alkhaldia, I. A. Alshaikha, R. A.Mallouhb, O. Ghazalb. Closed-form solution of large deflection of a spring-hinged beam subjected to non-conservative force and tip end moment. European Journal of Mechanics. 47 (2014) 271–279.
[19] P.M. Culkowski, H. Reismann. Plate buckling due to follower edge forces. Journal of Applied Mechanics, 44 (1977) 768-769.
[20] M. Farshad. Stability of cantilever plates subjected to biaxial sub-tangential loading. Journal of Sound and Vibration, 58(1978) 555-561.
[21] H.H.E. Leipholz. Stability of rectangular simply supported plate subjected to nonincreasing tangential follower forces. Journal of Applied Mechanics, 45 (1978) 223-224.
[22] H.H.E. Leipholz, F. Pfendt. Application of extended equations of Galerkin to stability problems of rectangular plates with free edges subjected to uniformly distributed follower forces. Computer Methods in Applied Mechanics and Engineering, 37(1983) 341-365.
[23] J.H. Kin, H.S. Kim. A study on the dynamic stability of plates under a follower force, Computers & Structures, 74(2000) 351-363.
[24] V. K. Goyala, R. K. Kapania. Dynamic stability of laminated beams subjected to non-conservative loading. Thin-Walled Structures, 46 (2008) 1359-1369.
[25] N. I. Kim, J. Lee. Divergence and flutter behavior of Beck’s type of laminated box beam. International Journal of Mechanical Sciences. 84 (2014) 91-101.
[26] M. J. Smyczynski, E. Magnucka-Blandzi. Static and dynamic stability of an axially compressed five-layer sandwich beam. Thin-Walled Structures. 90(2015) 23-30.
[27] H. Alidoost, J. Rezaeepazhand. Instability of a delaminated composite beam subjected to a concentrated follower force. Thin-Walled Structures. 120 (2017) 191-202.
[28] H. Alidoost, J. Rezaeepazhand. Flutter of multi-cracked laminated composite beams subjected to a non-conservative compressive load.
Engineering Fracture Mechanics. 199 (2018) 1-12. (in Persian)
[29] Rui-Qiang Ma, Jian-Zheng Wei, Hui-Feng Tan, Zhi-Han Yan. Modal analysis of inflated membrane cone considering pressure follower force effect. Thin-Walled Structures. 132 (2018) 596-603.
[30] F. Rashed Saghavaz, GH. Payganeh, K. Malekzadeh. Flutter phenomenon in composite sandwich beams with flexible core under follower force. Steel and Composite Structures. 39 (2021) 615-630.
[31] K. Malekzadeh, M.R. Khalili, R.K. Mittal. Local and Global Damped Vibrations of Plates with a Viscoelastic Soft Flexible Core: An Improved High-order Approach. Journal of Sandwich Structures and Materials, 7 (2005) 431-456.
[32] Y. Frostig, O. T. Thomsen. high-order free vibrations of sandwich panels with a Flexible core. Journal of solid and structure, 41(2004)1697-1724.
[33] Y. Forsting, M. Baruch, O. Vinay, i. shteinman, i. higher-order theory for sandwich beams behavior with transversely flexible core. journal of engineering mechanics, 118 (1992)1026-1043.
[34] Y. Forsting, M. Baruch. free vibration of sandwich beams with a transverse flexible core: a higher order approach. journal of solids and vibration, 176 (1994)195-208.
[35] Frostig, Y. Buckling of sandwich panels with a flexible core‐high‐order theory. International Journal of Solids and Structures. 35 (1998)183–204.
[36] Reddy JN (2003) Mechanics of laminated composite plates and shells, theory and application. CRC Press, Boca Raton
[37] K. Malekzadeh, Impact Analysis on Compound Structures, Structural Impact Dynamics and Contact Theories, Almas Publishers, 1 (2016). (in Persian)
[38] Simitses, George J., and Dewey H. Hodges. Fundamentals of structural stability. Butterworth-Heinemann, 2006.
[39] Elishakoff, Isaac, and Itzhak Lottati. (1988). Divergence and flutter of nonconservative systems with intermediate support. Computer methods in applied mechanics and engineering, 66.2: 241-250.
[40] Shu, Chang. Differential quadrature and its application in engineering. Springer Science & Business Media, (2012).