39th AIAA/ASME/ASCE/AHS/ASC Structures, Structural Dynamics, and Materials Conference and Exhibit 1998
DOI: 10.2514/6.1998-1843
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A higher finite element model in nonlinear panel flutter analysis

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Cited by 5 publications
(2 citation statements)
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“…Liaw [24] used a 48-deg-of-freedom (DOF) rectangular thin-plate finite element to study the nonlinear panel flutter under uniform and sinusoidal temperature distributions. Udrescu [25] developed a 33-DOF triangular finite element to study a simply supported three-dimensional isotropic panel under uniform temperature distribution. The effects of hypersonic aerothermoelastic interactions on panel behavior have been investigated thoroughly by Culler and McNamara [26,27], Miller et al [28], and Crowell et al [29].…”
Section: B Temperature Effectsmentioning
confidence: 99%
“…Liaw [24] used a 48-deg-of-freedom (DOF) rectangular thin-plate finite element to study the nonlinear panel flutter under uniform and sinusoidal temperature distributions. Udrescu [25] developed a 33-DOF triangular finite element to study a simply supported three-dimensional isotropic panel under uniform temperature distribution. The effects of hypersonic aerothermoelastic interactions on panel behavior have been investigated thoroughly by Culler and McNamara [26,27], Miller et al [28], and Crowell et al [29].…”
Section: B Temperature Effectsmentioning
confidence: 99%
“…With the use of von Kármán plate theory, the maximum deflection is of order of plate thickness. The finite element system equations of motion for nonlinear flutter of a laminated composite panel at an arbitrary yawed supersonic flow angle K and temperature distribution DT can be expressed in the matrix form [2,[4][5][6][8][9][10][11][12][13] as The parameters k, C a and K are the non-dimensional dynamic pressure, non-dimensional aerodynamic damping, and flow yaw angle, respectively, with k and C a defined as [4,10] k ¼ 2q a a 3 bD 110…”
Section: System Equations In Structural Node Dofmentioning
confidence: 99%