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Arefined FSDT for the static analysis of functionally graded sandwich plates 


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A new first shear deformation theory (FSDT) has been proposed for the static analysis of functionally graded sandwich plates. This theory, called S-FSDT, is a four-variable refined plate theory that requires C1-continuity and is based on moving Kriging interpolation . The S-FSDT is computationally efficient, free from shear-locking, and captures the physics of shear-deformation effect present in the conventional FSDT. It can handle both thin and thick plates and is capable of accurately analyzing static bending and free vibration of functionally graded plates . Another study also performs static analysis of functionally graded sandwich plates using the finite strip method based on the refined plate theory (RPT) . Therefore, there are multiple refined FSDT approaches available for the static analysis of functionally graded sandwich plates.

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The paper does not mention a refined FSDT for the static analysis of functionally graded sandwich plates.
The provided paper does not mention a refined FSDT for the static analysis of functionally graded sandwich plates.
The paper discusses the static analysis of functionally graded sandwich plates using the finite strip method based on the refined plate theory (RPT). Therefore, the paper does provide a refined plate theory for the static analysis of functionally graded sandwich plates.
The paper presents a new first shear deformation theory (FSDT) for the static analysis of functionally graded sandwich plates.
The provided paper does not mention a refined FSDT for the static analysis of functionally graded sandwich plates.

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