[1] Hoa SV (1979) Vibration of a rotating beam with tip mass. J Sound Vib 67(3):369-381.
[2] Bab S, Khadem SE, Mahdiabadi MK, Shahgholi M (2017) Vibration mitigation of a rotating beam under external periodic force using a nonlinear energy sink (NES). J Vib Control 23(6): 1001-1025.
[3] Babaei A, Arabghahestani M (2021) Free vibration analysis of rotating beams based on the modified couple stress theory and coupled displacement field. Appl Mech, 2(2): 226-238.
[4] Yigit AS, Ulsoy AG, Scott RA (1990) Dynamics of a radially rotating beam with impact, Part 2: experimental and simulation results. J Vib Acoust 112(1): 71-77.
[5] Yigit AS, Ulsoy AG, Scott RA (1990) Dynamics of a radially rotating beam with impact, Part 1: Theoretical and computational model. J Vib Acoust 112(1): 65-70.
[6] Khodaei MJ, Mehrvarz A, Candelino N, Jalili N (2018) Theoretical and experimental analysis of coupled flexural-torsional vibrations of rotating beams. In Dynamic Systems and Control Conference 103: 28-46.
[7] Zehetner C, Zenz G, Gerstmayr J (2011) Piezoelectric control of flexible vibrations in rotating beams: An experimental study. PAMM 11(1): 77-78.
[8] Zhang B, Ding H, Chen LQ (2020) Three to one internal resonances of a pre-deformed rotating beam with quadratic and cubic nonlinearities. Int J Nonlinear Mech 126: 103552.
[9] Li C, Liu X, Tang Q, Chen Z (2021) Modeling and nonlinear dynamics analysis of a rotating beam with dry friction support boundary conditions. J Sound Vib 498: 115978.
[10] Eftekhari M, Owhadi S (2021) Nonlinear dynamics of the rotating beam with time-varying speed under aerodynamic loads. Int J Dyn Control 1-20.
[11] Salehzadeh R, Nejad FB, Shamshirsaz M (2020) Vibration control of a rotating cantilever beam using piezoelectric actuator and feedback linearization method. arXiv Preprint, arXiv:2004.11703.
[12] Dehrouyeh-Semnani AM (2015) A comment on “Static and dynamic analysis of micro beams based on strain gradient elasticity theory”. Int J Eng Sci 47(2009): 487-498.
[13] McFarland AW, Colton JS (2005) Role of material microstructure in plate stiffness with relevance to microcantilever sensors. J Micromech Microeng 15(5): 1060.
[14] Chen D, Feng K, Zheng S (2019) Flapwise vibration analysis of rotating composite laminated Timoshenko microbeams with geometric imperfection based on a re-modified couple stress theory and isogeometric analysis. Eur J Mech A-Solid 76: 25-35.
[15] Dehrouyeh-Semnani AM (2015) The influence of size effect on flapwise vibration of rotating microbeams. Int J Eng Sci 94: 150-163.
[16] Chand RR, Behera PK, Pradhan M, Dash PR (2019) Parametric stability analysis of a parabolic-tapered rotating beam under variable temperature grade. J Vib Eng Technol 7(1): 23-31.
[17] Shafiei N, Kazemi M, Fatahi L (2017) Transverse vibration of rotary tapered microbeam based on modified couple stress theory and generalized differential quadrature element method. Mech Adv Mater Struc 24(3): 240-252.
[18] Shafiei N, Mousavi A, Ghadiri M (2016) Vibration behavior of a rotating non-uniform FG microbeam based on the modified couple stress theory and GDQEM. Compos Struct 149: 157-169.
[19] Oh Y, Yoo HH (2016) Vibration analysis of rotating pretwisted tapered blades made of functionally graded materials. Int J Eng Sci 119: 68-79.
[20] Afkhami Z, Farid M (2016) Thermo-mechanical vibration and instability of carbon nanocones conveying fluid using nonlocal Timoshenko beam model. J Vib Control 22(2): 604-618.
[21] Bai Y, Suhatril M, Cao Y, Forooghi A, Assilzadeh H (2021) Hygro–thermo–magnetically induced vibration of nanobeams with simultaneous axial and spinning motions based on nonlocal strain gradient theory. Eng Comput 1: 1-18.
[22] Ghadiri M, Shafiei N, Safarpour H (2017) Influence of surface effects on vibration behavior of a rotary functionally graded nanobeam based on Eringen’s nonlocal elasticity. Microsyst Technol 23(4): 1045-1065.
[23] Oh Y, Yoo HH (2020) Thermo-elastodynamic coupled model to obtain natural frequency and stretch characteristics of a rotating blade with a cooling passage. Int J Mech Sci 165: 105194.
[24] Ondra V, Titurus B (2019) Free vibration analysis of a rotating pre-twisted beam subjected to tendon-induced axial loading. J Sound Vib 461: 114912.
[25] Chen Q, Du J (2019) A Fourier series solution for the transverse vibration of rotating beams with elastic boundary supports. Appl Acoust 155: 1-15.
[26] Kar RC, Sujata T (1991) Dynamic stability of a rotating beam with various boundary conditions. Comput Struct 40(3): 753-773.
[27] Qin Y, Li YH (2017) Influences of hygrothermal environment and installation mode on vibration characteristics of a rotating laminated composite beam. Mech Syst Signal Process 91: 23-40.
[28] Dehrouyeh-Semnani AM, BehboodiJouybari M, Dehrouyeh M (2016) On size-dependent lead-lag vibration of rotating microcantilevers. Int J Eng SCI 91: 23-40.
[29] Shafiei N, Kazemi M, Ghadiri M (2016) On size-dependent vibration of rotary axially functionally graded microbeam. Int J Eng Sci 101: 29-44.
[30] Shafiei N, Kazemi M, Ghadiri M (2016) Nonlinear vibration of axially functionally graded tapered microbeams. Int J Eng Sci 102: 12-26.
[31] Shafiei N, Kazemi M, Ghadiri M (2016) Comparison of modeling of the rotating tapered axially functionally graded Timoshenko and Euler–Bernoulli microbeams. Physica E Low Dimens Syst Nanostruct 83: 74-87.
[32] Han SM, Benaroya H, Wei T (1999) Dynamics of transversely vibrating beams using four engineering theories. J Sound Vib 225(5): 935-988.
[33] Sadeghi-Goughari M, Jeon S, Kwon HJ (2018) Flutter instability of cantilevered carbon nanotubes caused by magnetic fluid flow subjected to a longitudinal magnetic field. Physica E Low Dimens Syst Nanostruct 98: 184-190.
[34] Sarparast H, Ebrahimi‐Mamaghani A, Safarpour M, Ouakad HM, Dimitri R, Tornabene F (2020) Nonlocal study of the vibration and stability response of small‐scale axially moving supported beams on viscoelastic‐Pasternak foundation in a hygro‐thermal environment. Math Method Appl Sci.
[35] Bahaadini R, Hosseini M, Jamalpoor A (2017) Nonlocal and surface effects on the flutter instability of cantilevered nanotubes conveying fluid subjected to follower forces. Physica B Condens Matter 509: 55-61.
[36] Ebrahimi-Mamaghani A, Sotudeh-Gharebagh R, Zarghami R, Mostoufi N (2020) Thermo-mechanical stability of axially graded Rayleigh pipes. Mech Based Des Struct 1-30.
[37] Ebrahimi-Mamaghani A, Sotudeh-Gharebagh R, Zarghami R, Mostoufi N (2019) Dynamics of two-phase flow in vertical pipes. J Fluids Struct 87: 150-173.
[38] Yoo HH, Shin SH (1998) Vibration analysis of rotating cantilever beams. J Sound Vib 212(5): 807-828.
)
