Tuning of simulated natural frequencies for a flexible shaft multiple flexible disk system

被引:15
作者
Lee, CW
Jia, HS
Kim, CS
Chun, SB
机构
[1] KOREA ELECT POWER RES INST,MECH ENGN RES LAB,SYST MECH GRP,YUSUNG KU,TAEJON 305380,SOUTH KOREA
[2] SAMSUNG ADV INST TECHNOL,PRECIS MECH LAB,SUWON 440600,SOUTH KOREA
[3] KYUNG IN WOMENS COLL,DEPT ENVIRONM ENGN,INCHON 407050,SOUTH KOREA
关键词
D O I
10.1006/jsvi.1997.1199
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
The vibration of a flexible shaft coupled with multiple flexible disks is investigated by using a substructure synthesis technique with the assumed modes method to be compared with experimental results. According to the nature of coupling with the rotor, disk vibratory modes are classified into three groups: uncoupled disk modes with more than one nodal diameters, umbrella modes coupled with the shaft longitudinal vibrations and disk modes with a single nodal diameter coupled with the shaft bending vibrations. The natural frequencies and mode shapes for each group are calculated by employing different solution and tuning techniques. It is shown that the tuning technique is capable of accurately predicting the natural frequencies of the complicated coupled vibratory system. (C) 1997 Academic Press Limited.
引用
收藏
页码:435 / 451
页数:17
相关论文
共 19 条
[1]  
CHIVENS DR, 1975, ASME, V97, P881
[2]   ROTOR RESONANT SPEED REDUCTION CAUSED BY FLEXIBILITY OF DISKS [J].
DOPKIN, JA ;
SHOUP, TE .
JOURNAL OF ENGINEERING FOR INDUSTRY-TRANSACTIONS OF THE ASME, 1974, 96 (04) :1328-1333
[3]  
Jia HS, 1997, PROCEEDINGS OF THE IC-HBRSD'97, P199
[4]  
Kirchhoff G., 1850, J. Reine Angew. Math. (Crelles J.), V40, P51, DOI DOI 10.1515/CRLL.1850.40.51
[5]  
Kirchhoff G. R., 1850, POGGENDORFFS ANN, V81, P258
[6]   The vibrations of a spinning disk. [J].
Lamb, H ;
Southwell, RV .
PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-CONTAINING PAPERS OF A MATHEMATICAL AND PHYSICAL CHARACTER, 1921, 99 (699) :272-280
[7]  
LEE CW, 1997, AM SOC MECH ENG J VI, V119
[8]  
LEE CW, 1993, VIBRATION ANAL ROTOR, P156
[9]  
MEIROVITCH L, 1980, COMPUTATIONAL METHOD, P298
[10]   STABILITY OF CIRCULAR PLATES SUBJECTED TO MOVING LOADS [J].
MOTE, CD .
JOURNAL OF THE FRANKLIN INSTITUTE-ENGINEERING AND APPLIED MATHEMATICS, 1970, 290 (04) :329-&