E. Nikolai. On the stability of the rectilinear form of equilibrium of a bar in compression and torsion. Izv Leningr Politech. (1928).
 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.
 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.
 H. H. E. Leipholz. On principles of stationary for non-self-adjoint rod problems. Computer Methods in Applied Mechanics, 59(1986) 215- 226.
 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.
 Q. Chen, P. Qiao. Post-buckling Behavior of Imperfect Laminated Composite Plates with Rotationally-restrained Edges. Composite Structures, 125 (2015) 117-126.
 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.
 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.
 C. W. Yap, G. B. Chai. Analytical and numerical studies on the buckling of delaminated composite beams. Composite Structures, 80(2007) 307-319.
 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.
 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.
 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.
 N.S. Trahair. Bending and buckling of tapered steel beam structures. Engineering Structures, 59 (2014) 229-237.
 V. V. Bolotin. The dynamic Stability of elastic systems; Holden; Day, INC. London. (1964).
 H. Ziegler. Die Stabilitltskriterien der Elastomechanik; Ing.-Arch, 20(1952) 49-56.
 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.
 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.
 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.
 P.M. Culkowski, H. Reismann. Plate buckling due to follower edge forces. Journal of Applied Mechanics, 44 (1977) 768-769.
 M. Farshad. Stability of cantilever plates subjected to biaxial sub-tangential loading. Journal of Sound and Vibration, 58(1978) 555-561.
 H.H.E. Leipholz. Stability of rectangular simply supported plate subjected to nonincreasing tangential follower forces. Journal of Applied Mechanics, 45 (1978) 223-224.
 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.
 J.H. Kin, H.S. Kim. A study on the dynamic stability of plates under a follower force, Computers & Structures, 74(2000) 351-363.
 V. K. Goyala, R. K. Kapania. Dynamic stability of laminated beams subjected to non-conservative loading. Thin-Walled Structures, 46 (2008) 1359-1369.
 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.
 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.
 H. Alidoost, J. Rezaeepazhand. Instability of a delaminated composite beam subjected to a concentrated follower force. Thin-Walled Structures. 120 (2017) 191-202.
 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)
 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.
 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.
 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.
 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.
 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.
 Frostig, Y.. Buckling of sandwich panels with a flexible core‐high‐order theory. International Journal of Solids and Structures. 35 (1998)183–204.
 Reddy JN (2003) Mechanics of laminated composite plates and shells, theory and application. CRC Press, Boca Raton
 K. Malekzadeh, Impact Analysis on Compound Structures, Structural Impact Dynamics and Contact Theories, Almas Publishers, 1 (2016). (in Persian)
 Simitses, George J., and Dewey H. Hodges. Fundamentals of structural stability. Butterworth-Heinemann, 2006.
 Elishakoff, Isaac, and Itzhak Lottati.. Divergence and flutter of nonconservative systems with intermediate support. Computer methods in applied mechanics and engineering, 66.2: (1988) 241-250.
 Shu, Chang. Differential quadrature and its application in engineering. Springer Science & Business Media, (2012).