2019
DOI: 10.1590/1679-78255535
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A simple spline finite strip for buckling analysis of composite cylindrical panel with cutout

Abstract: In this study, a new sub-parametric strip element is developed to simulate the axially loaded composite cylindrical panel with arbitrary cutout. For this purpose, a code called SSFSM is developed in FORTRAN to analyze the buckling of panels. The first order shear deformation theory is used to form the straindisplacement relations. Spline and Lagrangian functions are used to derive element shape functions in the longitudinal and transverse directions, respectively. The computational cost of the SSFSM is decreas… Show more

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Cited by 5 publications
(7 citation statements)
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“…Comparison of buckling load of the cylindrical panel with cutout for layup (θ/-θ)4 obtained from ABAQUS, SSFSM 16 , and present model. where d sx and d sy are depth of x-stiffener and y-stiffener, respectively.…”
Section: �� DVmentioning
confidence: 99%
See 2 more Smart Citations
“…Comparison of buckling load of the cylindrical panel with cutout for layup (θ/-θ)4 obtained from ABAQUS, SSFSM 16 , and present model. where d sx and d sy are depth of x-stiffener and y-stiffener, respectively.…”
Section: �� DVmentioning
confidence: 99%
“…700 elements of type S8R5 were used to model the panel in ABAQUS. The same panel was modeled by Poorveis et al 16 in the SSFSM with 10 strip elements and 20 knots. The panel is simulated by the present finite element code roughly by 13,385 degrees of freedom.…”
Section: Validation Studymentioning
confidence: 99%
See 1 more Smart Citation
“…Anish et al 47 used improved shear deformation theory for analyzing biaxial buckling of composite plate with cut-out. Poorveis et al 48 used sub-parametric strip element method for analysis of composite cylindrical panel with cut-out. Mouhat et al 49 used nonlinear finite element modeling to consider the effect of ply orientation on nonlinear buckling of composite stiffened panel.…”
Section: Introductionmentioning
confidence: 99%
“…Bebiano et al (2015) rationalize and automate the GBT strategy creating bases for software configurations. These methods, applied in instability analysis, received a lot of contributions in the last years, as for example, Silvestre et al (2019), Basaglia et al (2019) and Manta et al (2020) for GBT and Mirzaei et al (2015), Poorveis et al (2019) and Shahmohammadi et al (2019) for FSM. Some interesting works using classical Finite Element Method (FEM) and solving stability problems may be cited (Mororo et al, 2015;Pastor and Roure, 2009;Ren et al, 2006).…”
Section: Introductionmentioning
confidence: 99%