2013
DOI: 10.3311/ppci.7168
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Dynamic stability analysis of a thin-walled beam subjected to a time periodic gradient bending moment

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Cited by 3 publications
(1 citation statement)
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“…Over the last decades, several studies have been published concerning the vibra-tion behavior of thin-walled members acted upon by axial forces (e.g., de Borbón and Ambrosini, 2010;Vo and Lee, 2011) and/or bending moments (e.g., Shih et al, 1986;Suryanarayan, 1989, 1991;Pavlović et al, 2007;Mohri et al, 2008;Magnucka-Blandzi, 2009;Lee, 2010, 2013;Motamarri and Suryanarayan, 2012;Talimian and Vörös, 2013;Kashani et al, 2014;Verma, 2015). Regarding the second group of publications, one must especially mention the contribution of (i) Shih et al (1986), related to the analytical solution of the flexural vibration of long simply-supported beams subjected to their own weight, (ii) Talimian and Vörös (2013) investigated the dynamic stability of a thin-walled beam subjected to a time periodic gradient bending mo-ment, and (iii) Verma (2015) analysed the flexural-torsional vibration of a thinwalled beam due to the combined action of bending moment and torque.…”
Section: Introductionmentioning
confidence: 99%
“…Over the last decades, several studies have been published concerning the vibra-tion behavior of thin-walled members acted upon by axial forces (e.g., de Borbón and Ambrosini, 2010;Vo and Lee, 2011) and/or bending moments (e.g., Shih et al, 1986;Suryanarayan, 1989, 1991;Pavlović et al, 2007;Mohri et al, 2008;Magnucka-Blandzi, 2009;Lee, 2010, 2013;Motamarri and Suryanarayan, 2012;Talimian and Vörös, 2013;Kashani et al, 2014;Verma, 2015). Regarding the second group of publications, one must especially mention the contribution of (i) Shih et al (1986), related to the analytical solution of the flexural vibration of long simply-supported beams subjected to their own weight, (ii) Talimian and Vörös (2013) investigated the dynamic stability of a thin-walled beam subjected to a time periodic gradient bending mo-ment, and (iii) Verma (2015) analysed the flexural-torsional vibration of a thinwalled beam due to the combined action of bending moment and torque.…”
Section: Introductionmentioning
confidence: 99%