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- W3204011243 abstract "The second moment of inertia of a continuous axisymmetric object with an arbitrary shape made of a nonhomogeneous material is usually calculated by dividing it into small domains. However, it is a burdensome process to specify the density of the small domains. In this paper, a technique of easily calculating the second moment of inertia of an axisymmetric nonhomogeneous material using boundary integral equations is proposed. The calculations of the mass, primary moment, and center of mass of an arbitrarily shaped object made of a nonhomogeneous material are also shown. A formulization of the boundary element method is utilized, and a technique for the direct numerical integration of the axisymmetric domain using an axisymmetric interpolation method without the need to carry out domain division is proposed. Heterogeneous materials include laminated material composites, in which the density distribution is discontinuous. Axisymmetric interpolation using harmonic and biharmonic functions has a weak point that can be easily overcome using a scale method." @default.
- W3204011243 created "2021-10-11" @default.
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- W3204011243 date "2021-12-01" @default.
- W3204011243 modified "2023-09-27" @default.
- W3204011243 title "Numerical integration to obtain second moment of inertia of axisymmetric heterogeneous body" @default.
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- W3204011243 doi "https://doi.org/10.1016/j.enganabound.2021.09.016" @default.
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