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• W4226227363 abstract "Abstract This paper addresses the topic of output feedback stabilization of general one-dimensional reaction–diffusion partial differential equations (PDEs) in the presence of a saturation in the measurement. The boundary control and the second boundary condition take the form of Dirichlet/Neumann/Robin boundary conditions. The measurement is selected as a boundary Dirichlet trace. The boundary measurement, as available for feedback control, is assumed to be subject to a saturation. In this context, we achieve the local exponential stabilization of the reaction–diffusion PDE while estimating a subset of the domain of attraction of the origin." @default.
• W4226227363 created "2022-05-05" @default.
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• W4226227363 date "2022-05-15" @default.
• W4226227363 modified "2023-09-30" @default.
• W4226227363 title "Local output feedback stabilization of reaction–diffusion PDEs with saturated measurement" @default.
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• W4226227363 doi "https://doi.org/10.1093/imamci/dnac008" @default.
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