TRANSIENT THERMOELASTIC DEFORMATIONS OF A THICK FUNCTIONALLY GRADED PLATE
By L. Qian, Romesh C. Batra. 2004
151 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/cb9ceabb049984b1e574c4ed4b122c92a570930a
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Civil and Structural Engineering
- A. J. Ferreira
- Erasmo Carrera
- K. Swaminathan
- Ashraf M. Zenkour
- C. Roque
- Carlos Soares
- Romesh C. Batra
- D. Naveenkumar
In Mechanics of Materials
- Erasmo Carrera
- A. J. Ferreira
- K. Swaminathan
- C. Roque
- Romesh C. Batra
- Ashraf M. Zenkour
- Carlos Soares
- D. Naveenkumar
Citations in the corpus
- Three-Dimensional transient heat conduction in a functionally graded thick plate with a higher-order plate theory and a meshless local Petrov-Galerkin method (2005, unknown): “L1 1⁄4 L2 1⁄4 250mm; h 1⁄4 50mm; K 1⁄4 5;m 1⁄4 15; b 1⁄4 15;N 1⁄4 13 13 1⁄4 169; NQ 1⁄4 9 9 1⁄4 81; Al :q1 1⁄4 2707kg=m(3); c1 1⁄4 896J=kgK; j 1⁄4 233W =mK; SiC :q2 1⁄4 3100kg=m(3); c2 1⁄4 670J=kgK; j 1⁄4 65W =mK: ð46Þ Our previous experience [8, 23, 24, 26, 27] with the analysis of thick plates has”
- Two-dimensional optimization of material composition of functionally graded materials using meshless analyses and a genetic algorithm (2006, methodology): “[9] and Qian and Batra [10] have analyzed the cylindrical bending deformation and transient thermoelastic deformation, respectively, of a FGM plate using the meshless local Petrov–Galerkin method.”
- A critical review of recent research on functionally graded plates (2013, methodology): “These results have been used by Qian and Batra [138] to validate their numerical solutions obtained by them based on a higher order shear and normal deformable plate theory (originally derived by Batra and Vidoli [139] from a 3D variational principle for a piezoelectric plate, named as HOSNDPT) and ”
- Three-dimensional thermo-elastic analysis of multi-directional functionally graded rectangular plates on elastic foundation (2016, background): “[3,9,10], other works have not studied three-dimensional thermo-mechanical deformations of FGM plates with the capability of considering material non-homogeneity in all three directions.”
- Analysis of cylindrical bending thermoelastic deformations of functionally graded plates by a meshless local Petrov–Galerkin method (2004, unknown): “Qian and Batra [32, 33] have used the compatible HOSNDPT and the MLPG method to analyse transient heat conduction and transient thermoelastic deformations in a FG plate.”
- Static analysis of functionally graded plates using third-order shear deformation theory and a meshless method (2005, methodology): “[9–11] used the meshless local Petrov–Galerkin method (MLPG) and either two-dimensional equations of thermoelasticity or a higher-order shear and normal deformable plate theory of Batra and Vidoli [12] to analyze static and dynamic deformations of a FG plate.”
- Three-dimensional analysis of transient thermal stresses in functionally graded plates (2003, background): “Qian and Batra (2003) have analyzed numerically transient thermomechanical deformations of an FG plate by using a higher-order shear and normal deformable plate theory of Batra and Vidoli (2002).”
- Analysis of thermoelastic response in a functionally graded spherically isotropic hollow sphere based on Green–Lindsay theory (2009, background): “Qian and Batra [21] have studied the problem of a transient thermoelastic deformation of a thick functionally graded plate with edges held at a uniform temperature.”
- Analysis of thick functionally graded plates by using higher-order shear and normal deformable plate theory and MLPG method with radial basis functions (2007, background): “The mixed theory, originally developed for piezoelectric plates, has been used for studying the propagation of plane waves, free vibrations of thick homogeneous isotropic and transversely isotropic plates [17,18]; and the compatible theory for static and dynamic deformations of isotropic homogeneous”