Flexible Multibody Systems Models Using Composite Materials Components

被引:0
|
作者
Maria Augusta Neto
Jorge A. C. Ambr’osio
Rog’erio Pereira Leal
机构
[1] Faculdade de Ciência e Tecnologia da Universidade de Coimbra (Polo II),Departamento de Engenharia Mecânica
[2] Instituto Superior Técnico,Instituto de Engenharia Mecânica
来源
Multibody System Dynamics | 2004年 / 12卷
关键词
composite material; flexible multibody systems; elastic coupling; mode component synthesis;
D O I
暂无
中图分类号
学科分类号
摘要
The use of a multibody methodology to describe the large motion of complex systems that experience structural deformations enables to represent the complete system motion, the relative kinematics between the components involved, the deformation of the structural members and the inertia coupling between the large rigid body motion and the system elastodynamics. In this work, the flexible multibody dynamics formulations of complex models are extended to include elastic components made of composite materials, which may be laminated and anisotropic. The deformation of any structural member must be elastic and linear, when described in a coordinate frame fixed to one or more material points of its domain, regardless of the complexity of its geometry. To achieve the proposed flexible multibody formulation, a finite element model for each flexible body is used. For the beam composite material elements, the sections properties are found using an asymptotic procedure that involves a two-dimensional finite element analysis of their cross-section. The equations of motion of the flexible multibody system are solved using an augmented Lagrangian formulation and the accelerations and velocities are integrated in time using a multi-step multi-order integration algorithm based on the Gear method.
引用
收藏
页码:385 / 405
页数:20
相关论文
共 50 条
  • [31] A Procedure for Modeling Multibody Systems Using Subsystem Models
    Schmitke, Chad
    McPhee, John
    [J]. INTERNATIONAL JOURNAL FOR MULTISCALE COMPUTATIONAL ENGINEERING, 2003, 1 (2-3) : 139 - 159
  • [32] Topology optimization for dynamic flexible multibody systems using the Flexible Natural Coordinates Formulation
    Vanpaemel, Simon
    Asrih, Karim
    Vermaut, Martijn
    Naets, Frank
    [J]. MECHANISM AND MACHINE THEORY, 2023, 185
  • [33] Sensivity analysis of flexible multibody systems
    Neto, M. A.
    Leal, R. P.
    Ambrosio, J.
    [J]. PROCEEDINGS OF THE ASME INTERNATIONAL DESIGN ENGINEERING TECHNICAL CONFERENCES AND COMPUTERS AND INFORMATION IN ENGINEERING CONFERENCE, VOL 6, PTS A-C, 2005, : 1369 - 1378
  • [34] Numerical analysis of flexible multibody systems
    Simeon, B
    [J]. MULTIBODY SYSTEM DYNAMICS, 2001, 6 (04) : 305 - 325
  • [35] Linear dynamics of flexible multibody systems
    Chebbi, Jawhar
    Dubanchet, Vincent
    Gonzalez, Jose Alvaro Perez
    Alazard, Daniel
    [J]. MULTIBODY SYSTEM DYNAMICS, 2017, 41 (01) : 75 - 100
  • [36] The Motion Formalism for Flexible Multibody Systems
    Bauchau, Olivier A.
    Sonneville, Valentin
    [J]. JOURNAL OF COMPUTATIONAL AND NONLINEAR DYNAMICS, 2022, 17 (03):
  • [37] Numerical Analysis of Flexible Multibody Systems
    Bernd Simeon
    [J]. Multibody System Dynamics, 2001, 6 : 305 - 325
  • [38] HYBRID CONTROL OF FLEXIBLE MULTIBODY SYSTEMS
    CHANG, CW
    SHABANA, AA
    [J]. COMPUTERS & STRUCTURES, 1987, 25 (06) : 831 - 844
  • [39] DYNAMICS OF FLEXIBLE MULTIBODY MECHANICAL SYSTEMS
    CYRIL, X
    ANGELES, J
    MISRA, A
    [J]. TRANSACTIONS OF THE CANADIAN SOCIETY FOR MECHANICAL ENGINEERING, 1991, 15 (03) : 235 - 256
  • [40] PULSE CONTROL OF FLEXIBLE MULTIBODY SYSTEMS
    CHANGIZI, K
    SHABANA, AA
    [J]. COMPUTERS & STRUCTURES, 1986, 24 (06) : 875 - 884