Асосий контентга ўтиш
AkademIndex

Маҳсулотлар

Ишлаб чиқувчилар учун

AkademBaseЭкотизим учун очиқ API
Мақола

Analysis of Functionally Graded Material Plates Using Triangular Elements with Cell‐Based Smoothed Discrete Shear Gap Method

Sundararajan NatarajanSchool of Civil & Environmental Engineering, University of New South Wales, Sydney, AustraliaA.J.M. FerreiraDepartment of Mathematics, Faculty of Science, King Abdulaziz University, P.O. Box 80203, Jeddah 21589, Saudi ArabiaStéphane BordasInstitute of Mechanics and Advanced Materials, Cardiff School of Engineering, Cardiff University, UKErasmo CarreraDepartment of Aeronautics and Aerospace Engineering, Politecnico di Torino, ItalyMaria CinefraDepartment of Aeronautics and Aerospace Engineering, Politecnico di Torino, ItalyAshraf M. ZenkourDepartment of Mathematics, Faculty of Science, Kafrelsheikh University, Kafr El-Sheikh 33516, Egypt
ABI

Аннотация

A cell‐based smoothed finite element method with discrete shear gap technique is employed to study the static bending, free vibration, and mechanical and thermal buckling behaviour of functionally graded material (FGM) plates. The plate kinematics is based on the first‐order shear deformation theory and the shear locking is suppressed by the discrete shear gap method. The shear correction factors are evaluated by employing the energy equivalence principle. The material property is assumed to be temperature dependent and graded only in the thickness direction. The effective properties are computed by using the Mori‐Tanaka homogenization method. The accuracy of the present formulation is validated against available solutions. A systematic parametric study is carried out to examine the influence of the gradient index, the plate aspect ratio, skewness of the plate, and the boundary conditions on the global response of the FGM plates. The effect of a centrally located circular cutout on the global response is also studied.

Ҳали таржима қилинмаган

Мавзулар

Идентификаторлар

Иқтибослар ва манбалар

Кўрсаткичлар — AkademScholar · Тез орада