[1]  Païdoussis MP (1998) Fluid-structure interactions slender structures and axial flow. McGill University Press.

[2]  Benjamin TB (1961(a)) Dynamics of a system of articulated pipes conveying fluid I. Theory. Proceedings of the Royal Society (London) A 261: 457-486.

[3]  Benjamin TB (1961(b)) Dynamics of a system of articulated pipes conveying fluid II. Experiments. Proceedings of the Royal Society (London) A 261: 487-499.

[4]  Païdoussis MP (1970) Dynamics of tubular cantilevers conveying fluid. J Mech Eng Sci 12: 85-103.

[5]  Bohn MP, Herrmann G (1974) The dynamic behavior of articulated pipes conveying fluid with periodic flow rate. J Appl Mech 41: 55-62.

[6]  Sugiyama Y, Noda T (1981) Studies on stability of two-degree-of-freedom articulated pipes conveying fluid: Effect of an attached mass and damping. Bulletin of JSME  24 (194): 1354-1362.

 [7] Jensen JJ (1999) Articulated pipes conveying fluid pulsating with high frequency. Nonlinear Dynam 19: 171-191.

 [8] Modarres-Sadeghi Y, Semler C, Wadham-Gagnon M, Païdoussis MP (2007) Dynamics of cantilevered pipes conveying fluid. Part3:Three-dimensional dynamics in the presence of an end-mass. J Fluids Struct 23: 589-603.

[9] Païdoussis MP, Semler C, Wadham-Gagnon M, Saaid S (2007) Dynamics of cantilevered pipes conveying fluid. Part2: Dynamics of the system with inter mediate spring support. J Fluids Struct 23: 569-587.

[10] Wadham-Gagnon M, Paı̈doussis MP, Semler C (2007) Dynamics of cantilevered pipes conveying fluid. Part 1: Nonlinear equations of three-dimensional motion. J Fluids Struct 23: 545-567.

 [11] Modarres-Sadeghi Y, Paı MP, Semler C (2008) Three-dimensional oscillations of a cantilever pipe conveying fluid. Int J Nonlinear Mech 43: 18-25.

[12] Kim HJ, Rya BJ, Jung SH (2009) Effect of external damping and tip mass on dynamic stability of pipes conveying fluid. Trans Korean Soc for Noise Vib Eng 19(6): 569-574.

 [13] Ghareeb TH, Hamed YS, Elkader MS (2012) Non-linear analysis of vibrations of non-linear system subjected to multi-excitation forces via a non-linear absorber. Appl Math 3: 64-72.  

[14] Ghayesh MH, Païdoussis MP (2010)Three-dimensional dynamics of a cantilevered pipe conveying fluid, additionally supported by an intermediate spring array. Int J Nonlinear Mech 45(5): 507-524.

[16] Hegazy UH (2014) Internal-External Resonance and Saturation Phenomenon in a Two Coupled Nonlinear Oscillators. Int J Mech Appl 4(3): 101-114.

[17] Low PS, Ramlan R, Muhammad NS, Ghani HA (2016) Comparison of harmonic balance and multiple scale method on degree of nonlinearity for duffing oscillator. ARPN J Eng Appl Sci 11(8): 5314-5319.

[18] Wang W, Chen L (2016) Stability and hopf bifurcation analysis of an epidemic model by using the method of multiple scales. Hindawi Publishing Corporation Math Problems in Eng.

[19] Dehrouyeh-Semnani AM, Zafari H, Dehdashti E, Nikkhah-Bahrami M (2016) A parametric study on nonlinear flow-induced dynamics of a fluid-conveying cantilevered pipe in post-flutter region from macro to micro scale. Int J Nonlinear Mech 85: 207–225.

[20] Wang L, Hong Y, Dai H, Ni Q (2016) Natural frequency and stability tuning of cantilevered CNTs conveying fluid in magnetic field. Acta Mechanica Solida Sinica 29 (6): 567-576.

[21] Mnassri I, Baroudi AE (2017) Vibrational frequency analysis of finite elastic tube filled with compressible viscous fluid. Acta Mechanica Solida Sinica 30(4): 435-444.

[22] Ghazavi MR, Molki H, Alibeigloo A (2018) Nonlinear analysis of the micro/nanotube conveying fluid based on second strain gradient theory. Appl Math Modelling 60: 77-93.

[24] Mohammadi J, Nikkhah-Bahrami M (2019) Stability analyses of articulated rigid pipes conveying fluid with harmonic velocity using the method of multiple time scales. J Mech Sci Technol 34(3): 1-12.

[25] Sanchez NE, Nayfeh AH (1990) Prediction of bifurcations in a parametrically excited duffing oscillator. Int J Nonlinear Mech 25(2-3): 163-176.

[26] Khalkhali RA, Norouzzadeh R, Gholami R (2015) Forced vibration analysis of conveying fluid carbon nanotube resting on elastic foundation based on modified couple stress theory. J Modares Mech Eng 15(3): 27-34.