Symbolic equations of motion for hybrid multibody systems using a matrix-vector formulation

被引:6
作者
Cui, K
Haque, I
机构
关键词
D O I
10.1016/S0094-114X(97)83007-8
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
A matrix-vector formulation is used to generate symbolic equations of motion for rigid and flexible multi-body systems. This approach generates a minimal set of system equations in compact matrix form conducive to the use of different analysis techniques. General procedures for generating first and second order equations of motion for complex systems as well as generalized coordinate transformation and order reduction are presented. Two examples are presented to illustrate the use of the algorithm. (C) 1997 Elsevier Science Ltd.
引用
收藏
页码:743 / 763
页数:21
相关论文
共 19 条
[1]   PSEUDOUPTRIANGULAR DECOMPOSITION METHOD FOR CONSTRAINED MULTIBODY SYSTEMS USING KANES EQUATIONS [J].
AMIROUCHE, FML ;
JIA, T .
JOURNAL OF GUIDANCE CONTROL AND DYNAMICS, 1988, 11 (01) :39-46
[2]  
Char B.W., 1991, Maple V Language Reference Manual
[3]  
KANE TR, 1965, J SOC IND APPL MATH, V13
[4]   QR DECOMPOSITION FOR STATE-SPACE REPRESENTATION OF CONSTRAINED MECHANICAL DYNAMIC-SYSTEMS [J].
KIM, SS ;
VANDERPLOEG, MJ .
JOURNAL OF MECHANISMS TRANSMISSIONS AND AUTOMATION IN DESIGN-TRANSACTIONS OF THE ASME, 1986, 108 (02) :183-188
[5]   ROLE OF MAGGI EQUATIONS IN COMPUTATIONAL METHODS FOR CONSTRAINED MULTIBODY SYSTEMS [J].
KURDILA, A ;
PAPASTAVRIDIS, JG ;
KAMAT, MP .
JOURNAL OF GUIDANCE CONTROL AND DYNAMICS, 1990, 13 (01) :113-120
[6]   COMPARISON OF CUPRIC ION LOCATION AND ADSORBATE INTERACTIONS IN CU(II)-EXCHANGED H-SAPO-5 AND H-SAPO-11 MOLECULAR-SIEVES DETERMINED BY ELECTRON-SPIN-RESONANCE AND ELECTRON-SPIN ECHO MODULATION SPECTROSCOPIES [J].
LEE, CW ;
CHEN, XH ;
KEVAN, L .
CATALYSIS LETTERS, 1992, 15 (1-2) :75-81
[7]  
LIEH J, 1990, THESIS CLEMSON U
[8]   SYMBOLIC CLOSED-FORM MODELING AND LINEARIZATION OF MULTIBODY SYSTEMS SUBJECT TO CONTROL [J].
LIEH, JS ;
HAQUE, IU .
JOURNAL OF MECHANICAL DESIGN, 1991, 113 (02) :124-132
[9]   HYBRID STATE-EQUATIONS OF MOTION FOR FLEXIBLE BODIES IN TERMS OF QUASI-COORDINATES [J].
MEIROVITCH, L .
JOURNAL OF GUIDANCE CONTROL AND DYNAMICS, 1991, 14 (05) :1008-1013
[10]  
Neimark JI, 1972, DYNAMICS NONHOLONOMI