2001
DOI: 10.1016/s0020-7683(00)00108-6
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Generalized plane strain thermoelastic deformation of laminated anisotropic thick plates

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Cited by 41 publications
(25 citation statements)
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“…However, Vel and Batra [23] presented the numerical results, only, for a cross-ply plate simply supported on two opposite edges and subjected to different sets of boundary conditions on the other edges and a clamped plate with [0°/90°/0°] and [45°/-45°/45°] laminations. Vel and Batra [25] simplified three-dimensional equations of linear elasticity to the case of generalized plane-strain deformations and solved them by the Eshelby-Stroh formalism to study the cylindrical bending of an anisotropic laminated plate with either both edges clamped or one edge clamped and the other simply supported or one edge clamped and the other free.…”
Section: Introductionmentioning
confidence: 99%
“…However, Vel and Batra [23] presented the numerical results, only, for a cross-ply plate simply supported on two opposite edges and subjected to different sets of boundary conditions on the other edges and a clamped plate with [0°/90°/0°] and [45°/-45°/45°] laminations. Vel and Batra [25] simplified three-dimensional equations of linear elasticity to the case of generalized plane-strain deformations and solved them by the Eshelby-Stroh formalism to study the cylindrical bending of an anisotropic laminated plate with either both edges clamped or one edge clamped and the other simply supported or one edge clamped and the other free.…”
Section: Introductionmentioning
confidence: 99%
“…This hypothesis is fully consistent with the original proposal of Weiner and Boley and has also been followed by Thomas and coworkers [14][15][16][17][18][19], who called it Generalized Plane Strain hypothesis. We propose instead the name two-dimensional extended plane strain condition (EPSC) to avoid confusions with a kinematic hypothesis used in plate analysis (see References [20,21]) which has been given that name. In Section 3 we compare the results obtained for the one-dimensional EPSC case, with those reported in the above-mentioned studies.…”
Section: Introductionmentioning
confidence: 99%
“…In the thermally conducting composite solids, the increases in the temperature distribution due to the occurrence of geometrical or material discontinuities, which may result in the increase of thermal stresses and may often lead to the structural failure of the material. Thermal stresses, especially at the interface between two different materials, often represent a significant aspect in the breakdown of laminated composite structures; as a consequence, a number of mechanical models have been proposed to estimate the importance of thermal loadings (Vel and Batra 2001;Batra 1999, 2000). Therefore, there is a need to accurately predict thermal stresses in composite structures.…”
Section: Introductionmentioning
confidence: 99%