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Please use this identifier to cite or link to this item: http://hdl.handle.net/2074/118

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contributor.authorMazumdar, Ravi R-
contributor.authorKannurpatti, Raghavan B-
contributor.authorBagchi, Arunabha C-
date.accessioned2005-03-24T10:13:35Z-
date.available2005-03-24T10:13:35Z-
date.issued1995-
identifier.citationSystems & Control Letters 24 273-281en
identifier.urihttp://eprint.iitd.ac.in/dspace/handle/2074/118-
description.abstractIn this paper we show that the output of a nonlinear system with inputs in (L2 [0, T]; R') whose state satisfies a nonlinear differential equation with standard smoothness conditions can be written as the composition of a nonlinear map with a linear Hilbert-Schmidt operator acting on the input. The result also extends to abstract semi-linear infinite dimensional systems. The approach is via the study of the continuity of the solution in a locally convex topology generated by seminorms of Hilbert-Schmidt operators in Hilbert space. The result reveals an entirely new structure related to nonlinear systems which can lead to useful approximation results.en
format.extent435438 bytes-
format.mimetypeapplication/pdf-
language.isoen-
subjectoutput of a nonlinear systemen
subjectnonlinear differential equationen
subjectabstract semi-linear infiniteen
subjectdimensional systems.en
subjectHilbert-Schmidt operators in Hilbert spaceen
titleOn Input/Output Maps for Nonlinear Systems via Continuity in a Locally Convex Topologyen
typeArticleen
Appears in Collections:Electrical Engineering

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