Analytical solution for bending and buckling response of laminated non-homogeneous plates using a simplified-higher order theory
Beena K, Parvathy U (2014). Linear static analysis of functionally graded plate using spline finite strip method. Composite Structures, 117, 309-315.
Fares M (1999). Non-linear bending analysis of composite laminated plates using a refined first-order theory. Composite Structures, 46(3), 257-266.
Fares M, Zenkour A (1999). Buckling and free vibration of non-homogeneous composite cross-ply laminated plates with various plate theories. Composite Structures, 44(4), 279-287.
Gosling P, Polit O (2014). A high-fidelity first-order reliability analysis for shear deformable laminated composite plates. Composite Structures, 115, 12-28.
Gupta A, Johri T, Vats R (2007). Thermal effect on vibration of non-homogeneous orthotropic rectangular plate having bi-directional parabolically varying thickness. Proceeding of International Conference in World Congress on Engineering and Computer Science.
Gupta U, Lal R, Sharma S (2006). Vibration analysis of non-homogeneous circular plate of nonlinear thickness variation by differential quadrature method. Journal of Sound and Vibration, 298(4), 892-906.
He WM, Chen WQ, Qiao H (2013). In-plane vibration of rectangular plates with periodic inhomogeneity: Natural frequencies and their adjustment. Composite Structures, 105, 134-140.
Kim S-E, Thai H-T, Lee J (2009). A two variable refined plate theory for laminated composite plates. Composite Structures, 89(2), 197-205.
Kolpakov A (1999). Variational principles for stiffnesses of a non-homogeneous plate. Journal of the Mechanics and Physics of Solids, 47(10), 2075-2092.
Komur MA, Sonmez M (2015). Elastic buckling behavior of rectangular plates with holes subjected to partial edge loading. Journal of Constructional Steel Research, 112, 54-60.
Kulkarni K, Singh B, Maiti D (2015). Analytical solution for bending and buckling analysis of functionally graded plates using inverse trigonometric shear deformation theory. Composite Structures, 134, 147-157.
Lal R (2007). Transverse vibrations of non-homogeneous orthotropic rectangular plates of variable thickness: A spline technique. Journal of Sound and Vibration, 306(1), 203-214.
Leknitskii SG, Fern P (1963). Theory of elasticity of an anisotropic elastic body. Holden-Day.
Librescu L, Khdeir A (1988). Analysis of symmetric cross-ply laminated elastic plates using a higher-order theory: Part I—Stress and displacement. Composite Structures, 9(3), 189-213.
Mojahedin A, Jabbari M, Khorshidvand A, Eslami M (2016). Buckling analysis of functionally graded circular plates made of saturated porous materials based on higher order shear deformation theory. Thin-Walled Structures, 99, 83-90.
Neves A, Ferreira A (2016). Free vibrations and buckling analysis of laminated plates by oscillatory radial basis functions. Curved and Layered Structures, 3(1), 17-21.
Noor AK (1973). Free vibrations of multilayered composite plates. AIAA Journal, 11(7), 1038-1039.
Pagano N (1970). Exact solutions for rectangular bidirectional composites and sandwich plates. Journal of Composite Materials, 4(1), 20-34.
Pagano N, Hatfield HJ (1972). Elastic behavior of multilayered bidirectional composites. AIAA Journal, 10(7), 931-933.
Papkov S, Banerjee J (2015). A new method for free vibration and buckling analysis of rectangular orthotropic plates. Journal of Sound and Vibration, 339, 342-358.
Patel SN (2014). Nonlinear bending analysis of laminated composite stiffened plates. Steel and Composite Structures, 17(6), 867-890.
Phan N, Reddy J (1985). Analysis of laminated composite plates using a higher‐order shear deformation theory. International Journal for Numerical Methods in Engineering, 21(12), 2201-2219.
Putcha N, Reddy J (1986). Stability and natural vibration analysis of laminated plates by using a mixed element based on a refined plate theory. Journal of Sound and Vibration, 104(2), 285-300.
Reddy BS, Kumar JS, Reddy C, Reddy KVK (2015). Buckling analysis of functionally graded plates using higher order shear deformation theory with thickness stretching effect. International Journal of Applied Science and Engineering 13 (1), 19-36.
Reddy JN (1984). A simple higher-order theory for laminated composite plates. Journal of Applied Mechanics, 51(4), 745-752.
Reddy JN (2004). Mechanics of laminated composite plates and shells: theory and analysis. CRC press.
Reissner E (1975). On transverse bending of plates, including the effect of transverse shear deformation. International Journal of Solids and Structures, 11(5), 569-573.
Sadoune M, Tounsi A, Houari MSA, Bedia ELAA (2014). A novel first-order shear deformation theory for laminated composite plates. Steel and Composite Structures, 17(3), 321-338.
Saheb KM, Aruna K (2015). Buckling analysis of moderately thick rectangular plates using coupled displacement field method. Journal of Physics: Conference Series.
Schmitz A, Horst P (2014). A finite element unit-cell method for homogenised mechanical properties of heterogeneous plates. Composites Part A: Applied Science and Manufacturing, 61, 23-32.
Senthilnathan N, Lim S, Lee K, Chow S (1988). Vibration of laminated orthotropic plates using a simplified higher-order deformation theory. Composite Structures, 10(3), 211-229.
Shahbaztabar A, Ranji AR (2016). Effects of in-plane loads on free vibration of symmetrically cross-ply laminated plates resting on Pasternak foundation and coupled with fluid. Ocean Engineering, 115, 196-209.
Sofiyev A (2016). Buckling of heterogeneous orthotropic composite conical shells under external pressures within the shear deformation theory. Composites Part B: Engineering, 84, 175-187.
Sofiyev A, Kuruoglu N (2014). Combined influences of shear deformation, rotary inertia and heterogeneity on the frequencies of cross-ply laminated orthotropic cylindrical shells. Composites Part B: Engineering, 66, 500-510.
Sofiyev A, Kuruoğlu N (2016). The stability of FGM truncated conical shells under combined axial and external mechanical loads in the framework of the shear deformation theory. Composites Part B: Engineering, 92, 463-476.
Sofiyev A, Zerin Z, Korkmaz A (2008). The stability of a thin three-layered composite truncated conical shell containing an FGM layer subjected to non-uniform lateral pressure. Composite Structures, 85(2), 105-115.
Sreehari V, Maiti D (2015). Buckling and post buckling analysis of laminated composite plates in hygrothermal environment using an Inverse Hyperbolic Shear Deformation Theory. Composite Structures, 129, 250-255.
Stürzenbecher R, Hofstetter K (2011). Bending of cross-ply laminated composites: An accurate and efficient plate theory based upon models of Lekhnitskii and Ren. Composite Structures, 93(3), 1078-1088.
Thai HT, Choi DH (2013a). A simple first-order shear deformation theory for laminated composite plates. Composite Structures, 106, 754-763.
Thai HT, Choi DH (2013b). A simple first-order shear deformation theory for the bending and free vibration analysis of functionally graded plates. Composite Structures, 101, 332-340.
Vescovini R, Dozio L (2016). A variable-kinematic model for variable stiffness plates: Vibration and buckling analysis. Composite Structures, 142, 15-26.
Yin S, Hale JS, Yu T, Bui TQ, Bordas SP (2014). Isogeometric locking-free plate element: a simple first order shear deformation theory for functionally graded plates. Composite Structures, 118, 121-138.
Yu T, Bui TQ, Yin S, Doan DH, Wu C, Van Do T, Tanaka S (2016). On the thermal buckling analysis of functionally graded plates with internal defects using extended isogeometric analysis. Composite Structures, 136, 684-695.
Zenkour A (2011). Bending responses of an exponentially graded simply-supported elastic/viscoelastic/elastic sandwich plate. Acta Mechanica Solida Sinica, 24(3), 250-261.
Zenkour A, Fares M (1999). Non-homogeneous response of cross-ply laminated elastic plates using a higher-order theory. Composite Structures, 44(4), 297-305.
Zenkour AM, Allam M, Mashat D (2007). Linear bending analysis of inhomogeneous variable-thickness orthotropic plates under various boundary conditions. International Journal of Computational Methods, 4(03), 417-438.
Zerin Z, Turan F, Basoglu MF (2016). Examination of non-homogeneity and lamination scheme effects on deflections and stresses of laminated composite plates. Structural Engineering and Mechanics, 57(4), 603-616.
Zhen W, Lo S (2015). Hygrothermomechanical effects on laminated composite plates in terms of a higher-order global-local model. Journal of Thermal Stresses, 38(5), 543-568.
- There are currently no refbacks.