Forming Equivalent Subsystem Components to Facilitate the Modelling of Mechatronic Multibody Systems
Autor: | Chad Schmitke, John McPhee |
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Rok vydání: | 2005 |
Předmět: |
Control and Optimization
Computer science Mechanical Engineering Parallel manipulator Aerospace Engineering Control engineering Graph theory Degrees of freedom (mechanics) Mechatronics Computer Science Applications Parallel processing (DSP implementation) Control theory Modeling and Simulation Component (UML) Piecewise Linear equation |
Zdroj: | Multibody System Dynamics. 14:81-110 |
ISSN: | 1573-272X 1384-5640 |
DOI: | 10.1007/s11044-005-4577-1 |
Popis: | This paper presents an approach that allows groups of components containing internal degrees of freedom and/or internal constraints to be modelled as single components, which we call “equivalent subsystem components” (ESCs). This ability to formulate and store the equations for a portion of a system allows the governing equations for complicated multibody systems to be formulated in a piecewise fashion. First, the symbolic equations governing the identified subsystems are generated, followed by the generation of the equations for the overall system. Such an approach results in decreased formulation times when repeated subsystems or parallel processing facilities are present. As well, this approach makes the modelling process faster and more intuitive, since single objects representing groups of components may be used to construct complicated systems. Since the methodology is based on the standard linear graph component model, all of the advantages inherent in a graph-theoretic approach (multi-domain, coordinate selection, systematic) are achieved. In addition, it is shown how symbolic models of complex subsystems, obtained with the user’s preferred formulation method, may be incorporated within this approach. To demonstrate the proposed approach, formulation times for an electromechanical RRR-planar parallel manipulator are compared using both standard and subsystem approaches. |
Databáze: | OpenAIRE |
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