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Quasi-random-sampling high dimensional model representations for the construction of reduced discrete time state space dynamic models
Author(s) -
Romain S.C. Lambert,
Nilay Shah,
Sergei Kucherenko
Publication year - 2010
Publication title -
procedia - social and behavioral sciences
Language(s) - English
Resource type - Journals
ISSN - 1877-0428
DOI - 10.1016/j.sbspro.2010.05.184
Subject(s) - affine transformation , computer science , reduction (mathematics) , state space , representation (politics) , usable , state space representation , model order reduction , algorithm , context (archaeology) , lti system theory , sampling (signal processing) , fidelity , high fidelity , linear system , mathematical optimization , mathematics , engineering , electrical engineering , telecommunications , statistics , politics , computer vision , political science , mathematical analysis , law , projection (relational algebra) , pure mathematics , filter (signal processing) , biology , paleontology , geometry , world wide web
In the context of real time model-based applications, complex high fidelity models may be computationally too expensive. Model order reduction and system identification techniques have been employed to transform complex models into equivalent reduced order models. However, most of the literature on model order reduction concerns linear time invariant dynamic systems, and the research into non linear model reduction is still on early stage. In this paper, we present a novel approach using quasi random sampling – high dimensional model representation (QRS-HDMR) to generate reduced discrete time state space dynamic models. The approach has the advantages of being able to handle the high dimensional case and produce affine discrete state space models, readily usable in control engineering applications

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