著者

本田 善久 松久 寛 佐藤 進

出版者

一般社団法人日本機械学会

雑誌

日本機械学會論文集. C編 (ISSN:03875024)

巻号頁・発行日

vol.60, no.579, pp.3749-3754, 1994-11-25

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The vibration of a rotating elastic disk subjected to base excitation is theoretically analyzed. Formulation of the steady-state response to harmonic excitation is derived as an eigenfunction series where the eigenfunctions are given in the form of rotating waves. It is presented that a parallel motion to the axis excites only the axisymmetric modes. It is also shown that a tilting motion around an arbitrary diameter excites the forward and backward rotating modes whose circumferential wavenumbers are one. The Doppler's effect and the coupling effect between the inertia force and the Coriolis force are discussed. The response curves and the vibratory modes of the rotating disk are studied in detail. It is shown that the standing waves fixed in space can be formed. The relation between the excitation frequency and the configuration of the vibratory modes is also presented.