Buckling Analysis of a Fiber Reinforced Laminated Composite Plate with Porosity

Document Type : Research Paper

Authors

1 Civil Engineering, Bursa Technical University, Bursa, Turkey

2 Civil Engineering, Engineering Fac., Bursa Technical University, Bursa,Turkey

Abstract

Fiber-reinforced laminated composites are frequently preferred in many engineering projects. With the development in production technology, the using of the fiber reinforced laminated composites has been increasing in engineering applications. In the production stage of the fiber-reinforced laminated composites, porosities could be occurred due to production or technical errors. After a level of the porosity, the mechanical behaviors of composite materials change significantly. This paper presents buckling analysis of fiber-reinforced laminated composite plate with porosity effects within the first shear deformation plate theory. In the porosity effect, three different porosity models are used in the laminated composite plate. The material properties of the laminas are considered as orthotropic property. In the solution of the problem, the Navier procedure is used for the simply supported plate. Influences of the porosity coefficients, the porosity models, the fiber orientation angles and the sequence of laminas on the critical buckling loads are presented and discussed.

Keywords

[1]     Rezaei A.S., Saidi A.R., 2015, Exact solution for free vibration of thick rectangular plates made of porous materials, Composite Structures 134: 1051–1060.
[2]     AkbaÅŸ Åž.D., 2017, Vibration and static analysis of functionally graded porous plates, Journal of Applied and Computational Mechanics 3(3): 199–207.
[3]     Rezaei A.S., Saidi A.R., Abrishamdari M., Mohammadi M.H.P., 2017, Natural frequencies of functionally graded plates with porosities via a simple four variable plate theory: An analytical approach, Thin-Walled Structures 120: 366–377.
[4]           Wang Y.Q., Zu J.W., 2017, Vibration behaviors of functionally graded rectangular plates with porosities and moving in thermal environment, Aerospace Science and Technology 69: 550–562.
[5]     Askari M., Saidi A.R., Rezaei A.S., 2017, On natural frequencies of Levy-type thick porous-cellular plates surrounded by piezoelectric layers, Composite Structures 179: 340–354.
[6]     Ebrahimi F., Jafari A., Barati M.R., 2017, Vibration analysis of magneto-electro-elastic heterogeneous porous material plates resting on elastic foundations, Thin-Walled Structures 119: 33–46.
[7]     Zhao J., Choe K., Xie F., Wang A., Shuai C., Wang Q., 2018, Three-dimensional exact solution for vibration analysis of thick functionally graded porous (FGP) rectangular plates with arbitrary boundary conditions, Composites Part B: Engineering 155: 369–381.
[8]     Yang J., Chen D., Kitipornchai S., 2018, Buckling and free vibration analyses of functionally graded graphene reinforced porous nanocomposite plates based on Chebyshev-Ritz method, Composite Structures 193: 281–294.
[9]     Arshid E., Khorshidvand A.R., 2018, Free vibration analysis of saturated porous FG circular plates integrated with piezoelectric actuators via differential quadrature method, Thin-Walled Structures 125: 220–233.
[10]   Gao K., Gao W., Chen D., Yang J., 2018, Nonlinear free vibration of functionally graded graphene platelets reinforced porous nanocomposite plates resting on elastic foundation, Composite Structures 204: 831–846.
[11]         Zhao J., Xie F., Wang A., Shuai C., Tang J., Wang Q., 2019, A unified solution for the vibration analysis of functionally graded porous (FGP) shallow shells with general boundary conditions, Composites Part B: Engineering 156: 406–424.
[12]   Demirhan P.A., Taskin V., 2019, Bending and free vibration analysis of Levy-type porous functionally graded plate using state space approach, Composites Part B: Engineering 160: 661–676.
[13]   Kim J., Å»ur K.K., Reddy J.N., 2019, Bending, free vibration, and buckling of modified couples stress-based functionally graded porous micro-plates, Composite Structures 209: 879–888.
[14]   Heshmati M., Jalali S.K., 2019, Effect of radially graded porosity on the free vibration behavior of circular and annular sandwich plates, European Journal of Mechanics, A/Solids 74: 417–430.
[15]   Xue Y., Jin G., Ma X., Chen H., Ye T., Chen M., Zhang Y., 2019, Free vibration analysis of porous plates with porosity distributions in the thickness and in-plane directions using isogeometric approach, International Journal of Mechanical Sciences 152: 346–362.
[16]   Zhao J., Wang Q., Deng X., Choe K., Zhong R., Shuai C., 2019, Free vibrations of functionally graded porous rectangular plate with uniform elastic boundary conditions, Composites Part B: Engineering 168: 106–120.
[17]   Karimiasl M., Ebrahimi F., Mahesh V., 2019, Nonlinear forced vibration of smart multiscale sandwich composite doubly curved porous shell, Thin-Walled Structures 143: 106-152.
[18]   Huang X., Dong L., Wei G., Zhong D., 2019, Nonlinear free and forced vibrations of porous sigmoid functionally graded plates on nonlinear elastic foundations, Composite Structures 228: 1-11.
[19]   Zhou K., Lin Z., Huang X., Hua H., 2019, Vibration and sound radiation analysis of temperature-dependent porous functionally graded material plates with general boundary conditions, Applied Acoustics 154: 236–250.
[20]   Yüksel Y.Z., AkbaÅŸ Åž.D., 2018, Free vibration analysis of a cross-ply laminated plate in thermal environment, International Journal of Engineering and Applied Sciences 10(3): 176-189.
[21]   AkbaÅŸ Åž.D., 2018, Forced vibration analysis of functionally graded porous deep beams, Composite Structures 186: 293-302.
[22]   AkbaÅŸ Åž.D., 2018, Geometrically nonlinear analysis of functionally graded porous beams, Wind and Structures 27(1): 59-70.
[23]   AkbaÅŸ Åž.D., 2017, Thermal effects on the vibration of functionally graded deep beams with porosity, International Journal of Applied Mechanics 9(05): 1750076.
[24]   AkbaÅŸ Åž.D., 2017, Post-buckling responses of functionally graded beams with porosities, Steel and Composite Structures 24(5): 579-589.
[25]   AkbaÅŸ Åž.D., 2017, Stability of a non-homogenous porous plate by using generalized differantial quadrature method, International Journal of Engineering and Applied Sciences 9: 147-155.
[26]   Li Q., Wu D., Chen X., Liu L., Yu Y., Gao W., 2018, Nonlinear vibration and dynamic buckling analyses of sandwich functionally graded porous plate with graphene platelet reinforcement resting on Winkler–Pasternak elastic foundation, International Journal of Mechanical Sciences 148: 596-610.
[27]   Nam V.H., Trung N.T., 2019, Buckling and postbuckling of porous cylindrical shells with functionally graded composite coating under torsion in thermal environment, Thin-Walled Structures 144: 1-14.
[28]   Chen D., Yang J., Kitipornchai, S., 2019, Buckling and bending analyses of a novel functionally graded porous plate using Chebyshev-Ritz method, Archives of Civil and Mechanical Engineering 19(1): 157-170.
[29]   Safaei B., Moradi-Dastjerdi R., Behdinan K., Chu F., 2019, Critical buckling temperature and force in porous sandwich plates with CNT-reinforced nanocomposite layers, Aerospace Science and Technology 91: 175-185.
[30]   Jabbari M., Joubaneh E.F., Mojahedin A., 2014, Thermal buckling analysis of porous circular plate with piezoelectric actuators based on first order shear deformation theory, International Journal of Mechanical Sciences 83: 57-64.
[31]   Cong P.H., Chien T.M., Khoa N.D., Duc N.D., 2018, Nonlinear thermomechanical buckling and post-buckling response of porous FGM plates using Reddy's HSDT, Aerospace Science and Technology 77: 419-428.
[32]   Dong Y.H., He L.W., Wang L., Li Y.H., Yang J., 2018, Buckling of spinning functionally graded graphene reinforced porous nanocomposite cylindrical shells: an analytical study, Aerospace Science and Technology 82: 466-478.
[33]   Jabbari M., Joubaneh E.F., Khorshidvand A.R., Eslami M.R., 2013, Buckling analysis of porous circular plate with piezoelectric actuator layers under uniform radial compression, International Journal of Mechanical Sciences 70: 50-56.
Volume 50, Issue 2
December 2019
Pages 375-380
  • Receive Date: 04 November 2019
  • Revise Date: 25 December 2019
  • Accept Date: 27 December 2019