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- W2513895968 abstract "Sununa~--Systems of the form y=Hx are considered, where x is the input signal, y is the output and H is a transformation. The input and output signals belong to Lz spaces, H belongs to a specified class of continuous, not necessarily linear, transformations. The fundamental problem is to identify H from measurements of x and y. The approximate representation of certain transformations H in terms of polynomial integral operators is discussed. The concept of a determinable class, which is used throughout, and some of its properties are reviewed. An illustrative example concerning human operator tracking problems is presented. A structural characterization of determinable classes based on work of Hsieh and Balakrishnan is given and then used as foundation for an application of linear regression analysis to the problem of identifying an H belonging to a determinable class when there is observation noise. Finally, the notion of determinable class is applied to a class of stochastic operators and an elementary convergence theorem is given." @default.
- W2513895968 created "2016-09-16" @default.
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- W2513895968 date "1971-01-01" @default.
- W2513895968 modified "2023-09-27" @default.
- W2513895968 title "On the Structure of a Class of System Identification Problems Sur la structure d'une cat6gorie de probl~mes d'identification des syst~mes Lrber die Struktur einer Klasse von Problemen der Systemidentifikation O cTpyrrype rnacca npo6JIeM ono3naBanrin CrICTeM" @default.
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- W2513895968 hasPublicationYear "1971" @default.
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