@inproceedings{ee15e20daba94b8eaca55ac17d2c3f89,
title = "Model reduction for nonlinear multibody systems based on proper orthogonal- and smooth orthogonal decomposition",
abstract = "Flexible multibody simulation, subject to holonomic constraints, results in nonlinear differential algebraic systems. As computation time is a major issue, we are interested in applying model order reduction techniques to such multibody systems. One possible method called Proper Orthogonal Decomposition is based on minimizing the displacements{\textquoteright} Euclidian distance while the more recently presented method Smooth Orthogonal Decomposition considers not only displacements but also their time derivatives. After a short introduction to the theory, this contribution presents a comparison of both methods on an index-reduced system. The methods are tested against each other in order to identify advantages and disadvantages.",
keywords = "Flexible multibody systems, Karhunen-Lo{\`e}ve, Model reduction, POD, SOD",
author = "Daniel Stadlmayr and Wolfgang Witteveen",
year = "2016",
doi = "10.1007/978-3-319-15221-9_39",
language = "English",
isbn = "9783319152202",
series = "Conference Proceedings of the Society for Experimental Mechanics Series",
publisher = "Springer",
pages = "449--457",
editor = "Ga{\"e}tan Kerschen",
booktitle = "Dynamic Behavior of Materials",
address = "Germany",
}