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- W2024366925 startingPage "1537" @default.
- W2024366925 abstract "A theoretical method is presented for the bending problems of perforated plates within the framework of the Poisson-Kirchhoff theory of thin plates. The method is illustrated by giving the solution for an infinite plate with a doubly periodic set of circular holes having a square or triangular pattern under unequal uniform bending moments about the axes of symmetry. Numerical results are given for the distributions of the bending moments around the holes and stress concentration factors over the entire range of pitch to diameter ratios of general interest. The results show the power and flexibility of the technique. The solution obtained here can be used, just as it is, for a plate with holes of arbitrary shape and array. Also the extension of the method to a plate under a class of loads other than uniform bending, e.g. twisting moment or transverse shearing force acting on the edges of the plate is quite straightforward." @default.
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- W2024366925 date "1979-01-01" @default.
- W2024366925 modified "2023-09-25" @default.
- W2024366925 title "Transverse Bending of an Infinite Plate with a Doubly Periodic Array of Holes" @default.
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- W2024366925 doi "https://doi.org/10.1299/jsme1958.22.1537" @default.
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