Dynamic response of layered conical shell panel using integral equation technique
References (14)
Nonlinear free vibration of conical shells
J. Sound Vibrat.
(1979)- et al.
Free vibration of conical shell panels
J. Sound Vibrat.
(1987) Vibration of shells
NASA SP-288
(1973)- et al.
Vibration of conical shells
J. Acoust. Soc. Am.
(1960) Free vibration of rocket nozzles
AIAA J.
(1966)- et al.
Free vibration analysis of sandwich conical shells
J. Acoust. Soc. Am.
(1970) - et al.
Axisymmetric vibration of conical shells
J. appl. Mech. ASME
(1964)
Cited by (11)
A unified formulation for vibration analysis of composite laminated shells of revolution including shear deformation and rotary inertia
2013, Composite StructuresCitation Excerpt :A limited number of numerical studies concerning the dynamic responses of composite conical shells have been also performed in the past few decades. Among these articles the contributions by Fares et al. [72], Setoodeh et al. [73], Srinivasan and Krishnan [74], and Sofiyev [75] are of particular interest. The literature on composite spherical shells is rather limited.
Non-linear analysis of fiber-reinforced open conical shell panels considering variation of thickness and fiber orientation under thermo-mechanical loadings
2013, Composites Part B: EngineeringCitation Excerpt :This is mainly due to the inherent complexity of the basic equations in curvilinear conical coordinates. In most researches published in the literature about conical shells and panels, it is assumed that fibers are laid out in the meridional and circumferential directions [9–26]. Maleki et al. [9] studied bending analysis of moderately thick laminated open conical shell panels with various boundary conditions.
The variation of the stiffness coefficients for laminated open conical shell panels
1995, Composite StructuresDynamic analysis of circular cylindrical shells with material damping
1993, Journal of Sound and VibrationVibration analysis of laminated conical shells with variable thickness
1991, Journal of Sound and VibrationNonlinear Vibration of the Blade with Variable Thickness
2020, Mathematical Problems in Engineering