Simulation of Multibody Systems by a Parallel Extrapolation Method
(1994) In Mechanics Based Design of Structures and Machines 22(4). p.473-486- Abstract
- In the simulation of multibody systems, the equations of motion are generated by so-called multibody formalisms as a system of differential-algebraic equations (DAEs). A recently developed extrapolation method for integrating the equations of motion is investigated. Extrapolation methods for ordinary differential equations are briefly reviewed, before proceeding to the DAE method. The inherent parallelism of the extrapolation scheme is used for an implementation on a transputer network. Implementation aspects such as the distribution of work during integration, and differences in stepsize control of serial and parallel algorithms are discussed. The efficiency of the parallel algorithm is demonstrated for a multibody system that is part of... (More)
- In the simulation of multibody systems, the equations of motion are generated by so-called multibody formalisms as a system of differential-algebraic equations (DAEs). A recently developed extrapolation method for integrating the equations of motion is investigated. Extrapolation methods for ordinary differential equations are briefly reviewed, before proceeding to the DAE method. The inherent parallelism of the extrapolation scheme is used for an implementation on a transputer network. Implementation aspects such as the distribution of work during integration, and differences in stepsize control of serial and parallel algorithms are discussed. The efficiency of the parallel algorithm is demonstrated for a multibody system that is part of a mechanical printing device. (Less)
Please use this url to cite or link to this publication:
https://lup.lub.lu.se/record/1414649
- author
- Schaller, Christian ; Führer, Claus LU and Simeon, Bernd
- organization
- publishing date
- 1994
- type
- Contribution to journal
- publication status
- published
- subject
- in
- Mechanics Based Design of Structures and Machines
- volume
- 22
- issue
- 4
- pages
- 473 - 486
- publisher
- Taylor & Francis
- external identifiers
-
- scopus:0028542003
- ISSN
- 1539-7734
- DOI
- 10.1080/08905459408905222
- language
- English
- LU publication?
- yes
- additional info
- Published in: journal Mechanics Based Design of Structures and Machines, Volume 22, Issue 4 1994 , pages 473 - 486 Previously published as: Mechanics of Structures and Machines (0890-5452) until 2003 Previously published as: Journal of Structural Mechanics (0360-1218) until 1986 The information about affiliations in this record was updated in December 2015. The record was previously connected to the following departments: Numerical Analysis (011015004)
- id
- 805449fa-55dc-4ebc-b533-b11c6a09f863 (old id 1414649)
- date added to LUP
- 2016-04-04 07:07:24
- date last changed
- 2024-01-12 00:14:03
@article{805449fa-55dc-4ebc-b533-b11c6a09f863, abstract = {{In the simulation of multibody systems, the equations of motion are generated by so-called multibody formalisms as a system of differential-algebraic equations (DAEs). A recently developed extrapolation method for integrating the equations of motion is investigated. Extrapolation methods for ordinary differential equations are briefly reviewed, before proceeding to the DAE method. The inherent parallelism of the extrapolation scheme is used for an implementation on a transputer network. Implementation aspects such as the distribution of work during integration, and differences in stepsize control of serial and parallel algorithms are discussed. The efficiency of the parallel algorithm is demonstrated for a multibody system that is part of a mechanical printing device.}}, author = {{Schaller, Christian and Führer, Claus and Simeon, Bernd}}, issn = {{1539-7734}}, language = {{eng}}, number = {{4}}, pages = {{473--486}}, publisher = {{Taylor & Francis}}, series = {{Mechanics Based Design of Structures and Machines}}, title = {{Simulation of Multibody Systems by a Parallel Extrapolation Method}}, url = {{http://dx.doi.org/10.1080/08905459408905222}}, doi = {{10.1080/08905459408905222}}, volume = {{22}}, year = {{1994}}, }