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Reliability Analysis for Rubbing in Cracked Rotor System

Journal Advanced Materials Research (Volumes 44 - 46)
Volume Materials and Product Technologies
Edited by Z.Y. Shen, M.N. James, W.D. Li, and Y.X. Zhao
Pages 337-344
DOI 10.4028/www.scientific.net/AMR.44-46.337
Citation Chang Qing Su et al., 2008, Advanced Materials Research, 44-46, 337
Online since June, 2008
Authors Chang Qing Su, Yi Min Zhang
Keywords Cracked Rotor System, Random Response, Reliability Analysis, Rubbing, Sensitivity Analysis
Abstract

The rubbing phenomenon occurs when a rotating element eventually hits a stationary part of the rotating machinery. Increasing the rotor speed and decreasing the radial clearance between the rotating and the non-rotating parts can enhance the performance of the rotating machinery. This leads to an increased risk of rubbing contact. Rotor rubbing is the source of numerous different phenomena, for example sub- and super-harmonic vibrations, amplitude jumps and rotor instability. So the reliability analysis and sensitivity analysis of rotor system with rubbing is important for design purposes. Reliability analysis can help the designer to establish acceptable tolerance on rotor system. Sensitivity analysis can help the designer to know which problem in rotor system with rubbing is being solved and how the solution may affect the design of rotor system for system correction and reanalysis. On the basis of the dynamic equations of the cracked rotor system model and with consideration of the random parameters including shaft stiffness and damping, disk damping, radial clearance and stator radial stiffness, the random responses of cracked rotor system are researched. The reliability and sensitivity analysis of the cracked rotor system with rubbing are studied. According to the discretization of random process and stress-strength interference theory, the transient reliability model of cracked rotor system with rubbing is proposed. The reliability for rubbing in cracked rotor system is obtained by way of statistical fourth moment method, Edgeworth series technique and first passage theory. Numerical results are also presented and discussed.

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