TY - JOUR
T1 - Nonlinear equations of flexural-flexural-torsional oscillations of rotating beamswith arbitrary cross-section
AU - Avramov, K. V.
AU - Pierre, C.
AU - Shyriaieva, N. V.
PY - 2008/5
Y1 - 2008/5
N2 - A system of three nonlinear partial differential equations describing the flexural-flexural-torsional vibrations of a rotating slender cantilever beam of arbitrary cross-section is derived using Hamilton's principle. It is assumed that the center of gravity and the shear center are at different points. The interaction between flexural and torsional vibrations is accounted for in the linear and nonlinear parts of model
AB - A system of three nonlinear partial differential equations describing the flexural-flexural-torsional vibrations of a rotating slender cantilever beam of arbitrary cross-section is derived using Hamilton's principle. It is assumed that the center of gravity and the shear center are at different points. The interaction between flexural and torsional vibrations is accounted for in the linear and nonlinear parts of model
KW - Cross-section
KW - Flexural-flexural-torsional vibrations
KW - Rotating beam
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U2 - 10.1007/s10778-008-0071-9
DO - 10.1007/s10778-008-0071-9
M3 - Article
AN - SCOPUS:53149107052
SN - 1063-7095
VL - 44
SP - 582
EP - 589
JO - International Applied Mechanics
JF - International Applied Mechanics
IS - 5
ER -