This paper investigates the first failure load of simply supported and clamped laminate and sandwich plates loaded by a distributed normal traction on the top surface. A third-order shear and normal deformable plate theory, the isogeometric basis functions, and five failure criteria, namely, the maximum stress, the Tsai–Wu, the Tsai–Hill, the Hoffman, and the Hashin for laminated plates, and only the Tsai–Hill criterion for sandwich plates are used in this study. Of these, Hashin’s criteria distinguish between the fiber and the matrix failure. The in-plane stresses are found from the plate displacements and Hooke’s law, and the transverse stresses are recovered by integrating the equilibrium equations through the thickness. Effects of the plate aspect ratio, the fiber angle, the face sheet materials, and the core materials on the first failure load are identified. The computed results are found to agree well with those reported in the literature. Whereas the five failure criteria for laminated plates predict nearly the same value of the first failure load, they do not provide the same location of the failure initiation.


    Access

    Check access

    Check availability in my library

    Order at Subito €


    Export, share and cite



    Title :

    First Failure Load of Rectangular Laminated and Sandwich Plates Using Isogeometric Analysis


    Contributors:

    Published in:

    AIAA Journal ; 62 , 11 ; 4115-4126


    Publication date :

    2024-11-01




    Type of media :

    Conference paper , Article (Journal)


    Type of material :

    Electronic Resource


    Language :

    English




    First failure load of rectangular laminated and sandwich plates using isogeometric analysis

    Farzam, Amir / Batra, Romesh C. / Kapania, Rakesh K. | AIAA | 2024




    Large Deflection of Rectangular Sandwich Plates

    Han-Pin Kan / Ju-Chin Huang | AIAA | 1967


    Deflection Analysis of Laminated Clamped Rectangular Composite Plates

    Pathan, Arfat / Bhaskara Rao, Lokavarapu | SAE Technical Papers | 2022