Bokaian A (1988) Natural frequencies of beams under compressive axial loads. J Sound Vib 126(1): 49-65.
 Bokaian A (1990) Natural frequencies of beams under tensile axial loads. J Sound Vib 142(3): 481-498.
 Yokayama T (1990) Vibrations of a hanging Timoshenko beam under gravity. J Sound Vib 141(2): 245-258.
 Mohammad Hashemi S, Richard Marc J (2000)Free vibrational analysis of axially loaded bending-torsion coupled beams: a dynamic finite element. Comput Struct 77: 711-724.
 Naguleswaran S (2004) Transverse vibration of an uniform Euler–Bernoulli beam under linearly varying axial force. J Sound Vib 275: 47-57.
 Kavyanpoor M, Islaminejhad V, Malekzadeh K (2012) Effect of axial tensile force on the free vibration of Euler-Bernoulli beam. Iranian Society of Acoustics and Vibration 2. (In Persion)
 Svensson I (2002) Dynamic response of constrained axially loaded beam. J Sound Vib 252(4): 739-749.
 Mei C, Karpenko Y, Moody S, Allen D (2006) Analytical approach to free and forced vibrations of axially loaded cracked Timoshenko beams. J Sound Vib 291: 1041-1060.
 Viola E, Ricci P, Aliabadi M.H (2007)Free vibration analysis of axially loaded cracked Timoshenko beam structures using the dynamic stiffness method. J Sound Vib 304: 124-153.
 Jun L, Hongxing H,Rongying S (2008), Dynamic stiffness analysis for free vibrations of axially loaded laminated composite beams. Compos Struct 84: 87-98.
 Lee U, Kim J, Oh H (2004) Spectral analysis for the transverse vibration of an axiallymoving Timoshenko beam. J Sound Vib 271: 685-703.
 Lee U, Jang I (2010) Spectral element model for axially loaded bending–shear–torsion coupled composite Timoshenko beams. Compos Struct 92: 2860-2870.
 Chen W (2011) Bending vibration of axially loaded Timoshenko beams with locally distributed Kelvin–Voigt damping. J Sound Vib 330: 3040-3056.
 Mitra M, Gopalakrishnan S (2005)Spectrally formulated wavelet ﬁnite element for wave propagation and impact force identiﬁcation in connected 1-D waveguides. Int J Solids Struct 42: 4695-4721.
 Mitra M,Gopalakrishnan S (2006) Extraction of wave characteristics from wavelet-based spectral ﬁnite element formulation. Mech Syst Signal Pr 20: 2046–2079.
 Mitra M, Gopalakrishnan S (2006) Wavelet based spectral ﬁnite element for analysis of coupled wave propagation in higher order composite beams. Compos Struct 73: 263–277.
 Mokhtari A, Mirdamadi H.R, Ghayour M, Sarvestan V (2016) Time/wave domain analysis for axially moving pre-stressed nanobeam by wavelet-based spectral element method. Int J Mech Sci 105: 58-69.
 Beylkin G (1992) On the representation of operators in bases of compactly supported wavelets. SIAM J Numer Anal 6(6): 1716-1740.
 Gopalakrishnan S, Mitra M (2010) Wavelet methods for dynamical problems, Taylor & Francis Group.
 Blevins R.D (1979) Formulas for natural frequencies and mode shape. Van Nostrand Reinhold Company, New York.