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    Fast Implementation Algorithm for Multivariable Algebraic Loops

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    Poster (2.098Mb)
    Date
    2015
    Author
    Nelson, Zachary
    Adegbege, Ambrose A.
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    Abstract
    Abstract
    An important class of nonlinear control systems can be represented as the feedback interconnection of two parts: a linear time-invariant system and a block of decentralized nonlinearities. When the linear time-invariant part has a nontrivial feedthrough term, control computation involves the online implementation of a multivariable algebraic loop which must be resolved at each sampling instant. This work considers a fast algorithm based on the Projected Gauss-Seidel algorithm for the implementation of algebraic loops that arise in constrained control. The Projected Gauss-Seidel algorithm shows promise for real-time and embedded control applications where a fast but approximate solution is of the essence.
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    Department of Electrical and Computer Engineering
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    File access restricted due to FERPA regulations
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    • MUSE (Mentored Undergraduate Summer Experience)

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