DYNAMICS AND CONTROL OF MULTI-FLEXIBLE-BODY SYSTEMS IN A DIVIDE-AND-CONQUER SCHEME

被引:0
|
作者
Khan, Imad M. [1 ,4 ]
Addepalli, Kalyan C. [2 ,4 ]
Poursina, Mohammad [3 ]
机构
[1] Optimal CAE Inc, Plymouth, MI 48170 USA
[2] Altair PD, Troy, MI 48083 USA
[3] Univ Arizona, Tucson, AZ 85721 USA
[4] Ford Motor Co, Dearborn, MI 48121 USA
来源
INTERNATIONAL DESIGN ENGINEERING TECHNICAL CONFERENCES AND COMPUTERS AND INFORMATION IN ENGINEERING CONFERENCE, 2015, VOL 6 | 2016年
关键词
DIRECT DIFFERENTIATION APPROACH; PARALLEL O(LOG(N)) CALCULATION; SENSITIVITY-ANALYSIS; ALGORITHM;
D O I
暂无
中图分类号
Q6 [生物物理学];
学科分类号
071011 ;
摘要
In this paper, we present an extension of the generalized divide-and-conquer algorithm (GDCA) for modeling constrained multi-flexible-body systems. The constraints of interest in this case are not the motion constraints or the presence of closed kinematic loops but those that arise due to inverse dynamics or control laws. The introductory GDCA paper introduced an efficient methodology to include generalized constraint forces in the handle equations of motion of the original divide and-conquer algorithm for rigid multibody systems. Here, the methodology is applied to flexible bodies connected by kinematic joints. We develop necessary equations that define the algorithm and present a well known numerical example to validate the method.
引用
收藏
页数:7
相关论文
共 50 条
  • [1] MULTI-FLEXIBLE-BODY SIMULATIONS USING INTERPOLATING SPLINES IN A DIVIDE-AND-CONQUER SCHEME
    Khan, Imad M.
    Ahn, Woojin
    Anderson, Kurt
    De, Suvranu
    PROCEEDINGS OF THE ASME INTERNATIONAL DESIGN ENGINEERING TECHNICAL CONFERENCES AND COMPUTERS AND INFORMATION IN ENGINEERING CONFERENCE, 2013, VOL 7A, 2014,
  • [2] A logarithmic complexity divide-and-conquer algorithm for multi-flexible-body dynamics including large deformations
    Khan, Imad M.
    Anderson, Kurt S.
    MULTIBODY SYSTEM DYNAMICS, 2015, 34 (01) : 81 - 101
  • [3] A logarithmic complexity divide-and-conquer algorithm for multi-flexible-body dynamics including large deformations
    Imad M. Khan
    Kurt S. Anderson
    Multibody System Dynamics, 2015, 34 : 81 - 101
  • [4] A Logarithmic Complexity Divide-and-Conquer Algorithm for Multi-flexible Articulated Body Dynamics
    Mukherjee, Rudranarayan M.
    Anderson, Kurt S.
    JOURNAL OF COMPUTATIONAL AND NONLINEAR DYNAMICS, 2007, 2 (01): : 10 - 21
  • [5] A Divide-and-Conquer Strategy to Deadlock Prevention in Flexible Manufacturing Systems
    Li, Zhiwu
    Zhu, Sen
    Zhou, MengChu
    IEEE TRANSACTIONS ON SYSTEMS MAN AND CYBERNETICS PART C-APPLICATIONS AND REVIEWS, 2009, 39 (02): : 156 - 169
  • [6] Parallel divide-and-conquer scheme for Delaunay triangulation
    Chen, MB
    Chuang, TR
    Wu, JJ
    NINTH INTERNATIONAL CONFERENCE ON PARALLEL AND DISTRIBUTED SYSTEMS, PROCEEDINGS, 2002, : 571 - 576
  • [7] A Parallel Scheme Using the Divide-and-Conquer Method
    Qi Yang
    Son Dao
    Clement Yu
    Naphtali Rishe
    Distributed and Parallel Databases, 1997, 5 : 405 - 438
  • [8] Dynamics and optimal control of multibody systems using fractional generalized divide-and-conquer algorithm
    Arman Dabiri
    Mohammad Poursina
    J. A. Tenreiro Machado
    Nonlinear Dynamics, 2020, 102 : 1611 - 1626
  • [9] A parallel scheme using the divide-and-conquer method
    Yang, Q
    Dao, S
    Yu, C
    Rishe, NA
    DISTRIBUTED AND PARALLEL DATABASES, 1997, 5 (04) : 405 - 438
  • [10] Dynamics and optimal control of multibody systems using fractional generalized divide-and-conquer algorithm
    Dabiri, Arman
    Poursina, Mohammad
    Machado, J. A. Tenreiro
    NONLINEAR DYNAMICS, 2020, 102 (03) : 1611 - 1626