Dynamic Stress Analysis of Hollow Rotating Discs
スポンサーリンク
概要
- 論文の詳細を見る
Dynamic radial and circumferential stresses are analyzed for hollow rotating discs which rotate at arbitrarily varying speeds, and the inner boundary of which is fixed on a rigid shaft. The problem is solved by using the Laplace transform, the convolution and Cauchy's integral theorems. The numerical computations are carried out for the discs which rotate with a constant angular acceleration up to N=10,000 rpm during the time T_c s, and keep their rotation thereafter. The dynamic stresses give rise to the cyclic variations with respect to time in a constant rotating process. Their amplitude is proportional to T_c for (1/T_c) < 3.4x 10^4 s^<-1> and it reaches asymptotically twice the quasistatic stress as T_c approaches zero. Finally, the obtained results are compared with the quasi-static stresses.
- 一般社団法人日本機械学会の論文
著者
関連論文
- Dynamic Stress Analysis of a Solid Rotating Disc
- DYNAMIC SHEAR STRESS ANALYSIS OF DISCS SUBJECTED TO VARIABLE ROTATIONS
- An Improved Photoelastic Method for Thermal Stress Measurement (the Transactions of the Japan Society of Mechanical Engineers) : Papers published in the Bulletin of the JSME are not included here
- Dynamic Stress Analysis of Hollow Rotating Discs
- Transient Elasto-Plastic Thermal Stresses in Rotating Discs
- Dynamic Response of a Beam Subjected to Impulsive-like Rotations