Asymptotic behavior of Patil's approximants in Hardy spaces : The real case
Gomari Buanani Naufal
Abstract
In this paper we consider a robust identification problem for a linear dynamical control system with limited-frequency intervals. In mathematical terms, this is the problem of recovering functions in Hardy spaces. Our purpose is to bound Patil's approximants in the upper half plane case, out of a bounded real interval I. To this end, we deal with residu techniques and give a class of functions to provide boundedness of these approximants on the complement of this interval.
Create a lesson
Related papers
Learning Almost Complex and Complex Structures
Edward Hirst, Tancredi Schettini Gherardini, Tomás S. R. Silva et al.
Weakly Lipschitz mappings in higher dimensions
Anatoly Golberg
Failure of bounded ∂-solvability on pseudoconvex domains of finite type
Yun-Heng Du
Corona and Gleason problems for certain Banach spaces of holomorphic functions
S. R. Patel
Characterization of the boundary zero set of stable polynomials in B2
Dimitrios Vavitsas
Meromorphic functions together with their partial derivatives sharing zeros and poles in Cm
Hong Yan Xu, Sujoy Majumder, Goutam Haldar