2019
DOI: 10.1016/j.ijmecsci.2019.03.014
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Coupling vibration behaviors of drum-disk-shaft structures with elastic connection

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Cited by 29 publications
(5 citation statements)
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“…The values of MAC (9,9), MAC (11,11), MAC (10,10), and MAC (15,15) decrease continuously after passing through the frequency veering zone, indicating that their modal shapes no longer exist as similar to the original modal shapes. On the contrary, the values of MAC (9,11), MAC (11,9), MAC (10,15), and MAC (15,10) continue to increase after passing through the veering zone, which indicates that for the two modes that undergo frequency veering, the modal shape of one mode before veering has high similarity with the modal shape of the other mode after veering. In other words, there is an interchange between the 9th-order and 11th-order modal shapes, as well as between the 10th-order and 15th-order modal shapes.…”
Section: Based On Table 2 and Tablementioning
confidence: 99%
See 1 more Smart Citation
“…The values of MAC (9,9), MAC (11,11), MAC (10,10), and MAC (15,15) decrease continuously after passing through the frequency veering zone, indicating that their modal shapes no longer exist as similar to the original modal shapes. On the contrary, the values of MAC (9,11), MAC (11,9), MAC (10,15), and MAC (15,10) continue to increase after passing through the veering zone, which indicates that for the two modes that undergo frequency veering, the modal shape of one mode before veering has high similarity with the modal shape of the other mode after veering. In other words, there is an interchange between the 9th-order and 11th-order modal shapes, as well as between the 10th-order and 15th-order modal shapes.…”
Section: Based On Table 2 and Tablementioning
confidence: 99%
“…Chan et al [8] discussed the mode localization and frequency veering in disordered engineering structures based on the simplified aircraft model. Li et al [9] studied the frequency veering of drum-disk-shaft structures with elastic connections in the aero-engine rotor system. Modal coupling is a vital issue in studying the vibration characteristics of bladed disks in the aero-engine.…”
Section: Introductionmentioning
confidence: 99%
“…22 In this study, C, S and F represent clamped, simply supported and free boundary conditions, respectively. The other terms of the orthogonal polynomials can be obtained by the following process: 22 , 4346 where…”
Section: Theoretical Formulationmentioning
confidence: 99%
“…The characteristic orthogonal polynomials, obtained by the Gram-Schmidt orthogonalization process, can satisfy various geometric boundary conditions. 22,[43][44][45][46] Owing to the perfect property of the polynomials, the more natural characteristics can be accurately predicted by the proposed model. Furthermore, to improve calculation efficiency and obtain satisfactory results, the number of orthogonal polynomials used in the numerical simulations can be determined according to the need of calculation precision.…”
Section: Introductionmentioning
confidence: 99%
“…e relative maturity of vibration testing methods makes fault diagnosis methods based on vibration analysis effective for popularization and application [5]. Some scholars have studied the vibration characteristics of the aeroengine through experiments and numerical methods, such as Minh Hai and Bonello [6,7] proposed a method suitable for solving the dynamic response of the high-dimensional complex rotor system in the time and frequency domain, established the complex finite element model of double rotor and three rotor engines, and studied the vibration response characteristics of the aeroengine under multifrequency excitation; to monitor the rolling bearing operating status with casings in real time efficiently and accurately, Yan-Ting [8] proposed a fusion method based on n-dimensional characteristic parameters' distance (n-DCPD) for rolling bearing fault diagnosis with two types of signals including vibration signal and acoustic emission signals; Pennacchi et al [9] proposed a self-adaptive rotor system imbalance recognition method, which can effectively avoid the problem of weight coefficient selection when using the least square method to recognize imbalance; Williams [10] carried out the modeling of the blade-casing rubbing fault, established a detailed model of the wear of the inner bushing of the casing in the model, and verified the applicability of the model; Li et al [11] established the dynamic model of the drum-disk-shaft structure and studied the effects of support stiffness, coupling stiffness, and rotating speed on vibration behaviours of the system on the basis of considering the elastic support, flexible connection, and the Coriolis and centrifugal effects on the drum due to the rotation. However, in the practical engineering application, the actual state of each engine is very different, and the performance degradation rate is also different in the use process, so the prediction accuracy of the model may not reach the ideal level.…”
Section: Introductionmentioning
confidence: 99%