[1] Chen, L. W., Lin, C. Y., and Wang, C. C., (2002), “Dynamic stability analysis and control of a composite beam with piezoelectric layers”, Composite Structures, 56(1), pp. 97-109.
[2] Chen, L. Q., Yang, X. D., and Cheng, C. J., (2004), “Dynamic stability of an axially accelerating viscoelastic beam”, European Journal of Mechanics-A/Solids, 23(4), pp. 659-666.
[3] Aristizabal-Ochoa, J. D., (2007), “Static and dynamic stability of uniform shear beam-columns under generalized boundary conditions”, Journal of Sound and Vibration, 307(1-2), pp. 69-88.
[4] Chandrashekhara, K., Krishnamurthy, K., and Roy, S., (1990), “Free vibration of composite beams including rotary inertia and shear deformation”, Composite Structures, 14(4), pp. 269-279.
[5] Wang, X., Zhu, X., and Hu, P., (2015), “Isogeometric finite element method for buckling analysis of generally laminated composite beams with different boundary conditions”, International Journal of Mechanical Sciences, 104, pp. 190-199.
[6] Emam, S. A., and Nayfeh, A. H., (2009), “Postbuckling and free vibrations of composite beams”, Composite Structures, 88(4), pp. 636-642.
[7] Kiral, B. G., Kiral, Z., and Ozturk, H., (2015), “Stability analysis of delaminated composite beams”, Composites Part B: Engineering, 79, pp. 406-418.
[8] Karaagac, C., ÖZTÜRK, H., and Sabuncu, M., (2007), “Lateral dynamic stability analysis of a cantilever laminated composite beam with an elastic support”, International Journal of Structural Stability and Dynamics, 7(03), pp. 377-402.
[9] Chand, R. R., Behera, P. K., Pradhan, M., and Dash, P., (2019), “Study of Static and Dynamic Stability of an Exponentially Tapered Revolving Beam Exposed to a Variable Temperature Grade under Axial Loading”, International Journal of Acoustics and Vibration, 24(3), pp. 504-510.
[10] Rafiee, M., He, X. Q., and Liew, K. M., (2014), “Non-linear dynamic stability of piezoelectric functionally graded carbon nanotube-reinforced composite plates with initial geometric imperfection”, International Journal of Non-Linear Mechanics, 59, pp. 37-51.
[11] Singha, M. K., and Daripa, R., (2009), “Nonlinear vibration and dynamic stability analysis of composite plates”, Journal of Sound and Vibration, 328(4-5), pp. 541-554.
[12] Sahmani, S., and Bahrami, M., (2015), “Size-dependent dynamic stability analysis of microbeams actuated by piezoelectric voltage based on strain gradient elasticity theory”, Journal of Mechanical Science and Technology, 29(1), pp. 325-333.
[13] Lim, C. W., Wang, C. M., and Kitipornchai, S., (1997), “Timoshenko curved beam bending solutions in terms of Euler-Bernoulli solutions”, Archive of Applied Mechanics, 67(3), pp. 179-190.
[14] Wang, J., Shen, H., Zhang, B., and Liu, J., (2018), “Studies on the dynamic stability of an axially moving nanobeam based on the nonlocal strain gradient theory”, Modern Physics Letters B, 32(16), pp. 1850167.
[15] Pavlović, I., Pavlović, R., Ćirić, I., and Karličić, D., (2015), “Dynamic stability of nonlocal Voigt–Kelvin viscoelastic Rayleigh beams”, Applied Mathematical Modelling, 39(22), pp. 6941-6950.
[16] Saffari, S., Hashemian M., and Toghraie, D., (2017), “Dynamic stability of functionally graded nanobeam based on nonlocal Timoshenko theory considering surface effects”, Physica B: Condensed Matter, 520, pp. 97-105.
[17] Vatan Can, S., Cankaya, P., Ozturk, H., and Sabuncu, M., (2020), “Vibration and dynamic stability analysis of curved beam with suspended spring–mass systems”, Mechanics Based Design of Structures and Machines, pp. 1-15.
[18] Ansari, R., and Gholami, R., (2015), “Dynamic stability of embedded single walled carbon nanotubes including thermal effects”, Iranian Journal of Science and Technology Transactions of Mechanical Engineering, 39, pp. 153-161.
[19] Zamanzadeh, M., Rezazadeh, G., Jafarsadeghi-Poornaki, I., and Shabani, R., (2013), “Static and dynamic stability modeling of a capacitive FGM micro-beam in presence of temperature changes”, Applied Mathematical Modelling, 37(10-11), pp. 6964-6978.
[20] Fu, Y., Wang, J., and Mao, Y., (2012), “Nonlinear analysis of buckling, free vibration and dynamic stability for the piezoelectric functionally graded beams in thermal environment”, Applied Mathematical Modelling, 36(9), pp. 4324-4340.
[21] Zheng, X., Zhang, J., and Zhou, Y., (2005), “Dynamic stability of a cantilever conductive plate in transverse impulsive magnetic field”, International Journal of Solids and Structures, 42(8), pp. 2417-2430.