Results 261 to 270 of about 1,252,052 (302)

Buckling of Axially loaded Cylindrical Panels

Journal of the Engineering Mechanics Division, 1971
Buckling and post buckling behavior of axially loaded cylindrical shells is studied. Linear and nonlinear equations are solved by finite difference techniques. Eight boundary conditions that differ from those assumed in the classical solution are considered.
Pan San Hsueh, Alexander Chajes
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Nonlinear Behavior of Cylindrical Web Panels

Journal of Engineering Mechanics, 1984
Cylindrical web panels of horizontally curved plate girders subjected to pure bending and combined bending and shear are analyzed on the basis of Washizu's nonlinear theory of thin shells. A set of nonlinear differential equations is solved by the use of finite difference method.
Ichizou Mikami, Kazuo Furanishi
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Shear buckling of cylindrical composite panels

Computers & Structures, 1987
Abstract A finite element analysis is carried out on the buckling of composite cylindrical panels under shear loading. Deep panels are considered, thus requiring a higher order shell theory. A comparison is made with a Galerkin technique which incorporated the Donnell shell theory.
Anthony N. Palazotto, Anthony D. Straw
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Vibrations of rotating thin cylindrical panels

Applied Acoustics, 1995
Abstract In this paper, the vibrations of rotating thin cylindrical panels are investigated. The differential equations of motion, which take into account the effects of centrifugal, Coriolis and initial tension, are formulated using Love's first approximation theory for a thin shell theory. The analysis is carried out using closed-form solutions for
Loy, C.T., Lam, K.Y.
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Transient Piezothermoelasticity for a Cylindrical Composite Panel

2003
Recently smart composite materials composed piezoelectric materials have received attention. A basic element of these smart composite materials is a laminated piezoelectric structure. One of cause of damage in this laminated piezoelectric structure includes delamination.
Yoshihiro Ootao, Yoshinobu Tanigawa
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Free Vibrations of Oval Cylindrical Panels

Journal of Engineering Mechanics, 1984
In this paper the dynamic characteristics of oval cylindrical panels, with simply supported curved edges and various boundary conditions along the straight edges, are established on the basis of the Flugge or Donnell type theories using the procedure presented by the writers (5).
Vlasis K. Koumousis, Anthony E. Armenàkas   +1 more
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Flexural Vibrations of Thick Cylindrical Panels

Volume 1D: 16th Biennial Conference on Mechanical Vibration and Noise, 1997
Abstract Harmonic vibrations of thick viscoelastic cylindrical panels are investigated. The medium is considered to be a homogeneous, isotropic, linear viscoelastic, thick cylindrical panel of infinite extent. In the development of an analytical solution, the two dimensional elastodynamic theory is employed and the material damping is ...
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Some aspects of flutter of cylindrical panels

Meccanica, 1971
Pursuing a previous study, the investigation of some aspects of the flutter of weakly curved panels is taken a stage further. A new system of visual presentation of the results evolved for this makes the analog computer study easier and more rewarding.
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Weight Optimization of Stiffened Cylindrical Panels

Journal of Pressure Vessel Technology, 1987
Many structures have curved panels with longitudinal, transverse, or orthogonal tee-stiffeners subjected to differential pressure, band loading, and axial and circumferential in-plane forces. Equations using energy methods are developed for the purpose of designing such cylindrical structures for minimum weight.
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Nonlinear vibrations of circular cylindrical panels

Journal of Sound and Vibration, 2005
Abstract Large-amplitude (geometrically nonlinear) vibrations of circular cylindrical panels with rectangular base, simply supported at the four edges and subjected to radial harmonic excitation in the spectral neighbourhood of the lowest resonances are investigated.
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