FUNCTIONALLY GRADED ROTATING DISCS WITH INTERNAL PRESSURE

In this paper analytical solution using stress function is developed to determine deformations and stresses (radial and circumferential) made of functionally graded materials subjected to internal pressure. The problem is solved by varying Young’s modulus and density depending on the radial coordinate only, whereas the Poisson’s ratio is taken as constant. The purpose of this research is to find an analytical solution of a thin circular annular rotating disk. The pressure is applied at the internal surface of the disk and the results are compared with those available in literature.

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