Buckling analysis of graphene oxide powder-reinforced nanocomposite beams subjected to non-uniform magnetic field


Ebrahimr F., Nouraeil M., Dabbagh A., CİVALEK Ö.

STRUCTURAL ENGINEERING AND MECHANICS, vol.71, no.4, pp.351-361, 2019 (SCI-Expanded) identifier identifier

  • Publication Type: Article / Article
  • Volume: 71 Issue: 4
  • Publication Date: 2019
  • Doi Number: 10.12989/sem.2019.71.4.351
  • Journal Name: STRUCTURAL ENGINEERING AND MECHANICS
  • Journal Indexes: Science Citation Index Expanded (SCI-EXPANDED), Scopus
  • Page Numbers: pp.351-361
  • Keywords: buckling, graphene oxide powder, refined higher-order beam theory, non-uniform magnetic field, FUNCTIONALLY GRADED MATERIAL, COMPOSITE LAMINATED PLATES, STRAIN GRADIENT THEORY, NONLINEAR VIBRATION, POSTBUCKLING BEHAVIOR, WAVE-PROPAGATION, FINITE-ELEMENT, SHELLS, QUASI-3D, PANELS
  • Akdeniz University Affiliated: Yes

Abstract

Present article deals with the static stability analysis of compositionally graded nanocomposite beams reinforced with graphene oxide powder (GOP) is undertaken once the beam is subjected to an induced force caused by nonuniform magnetic field. The homogenized material properties of the constituent material are approximated through Halpin-Tsai micromechanical scheme. Three distribution types of GOPs are considered, namely uniform, X and O. Also, a higher-order refined beam model is incorporated with the dynamic form of the virtual work's principle to derive the partial differential motion equations of the problem. The governing equations are solved via Galerkin's method. The introduced mathematical model is numerically validated presenting a comparison between the results of present work with responses obtained from previous articles. New results for the buckling load of GOP reinforced nanocomposites are presented regarding for different values of magnetic field intensity. Besides, other investigations are performed to show the impacts of other variants, such as slenderness ratio, boundary condition, distribution type and so on, on the critical stability limit of beams made from nanocomposites.