Extracting outer function part from Hardy space function
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Publication:724436
DOI10.1007/s11425-017-9169-5zbMath1395.30055OpenAlexW2762867896MaRDI QIDQ724436
Publication date: 25 July 2018
Published in: Science China. Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11425-017-9169-5
Signal theory (characterization, reconstruction, filtering, etc.) (94A12) Hardy spaces (30H10) Inner functions of one complex variable (30J05) Blaschke products (30J10)
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Cites Work
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- Frequency-domain identification: An algorithm based on an adaptive rational orthogonal system
- A fast adaptive model reduction method based on Takenaka-Malmquist systems
- Hyperbolic wavelets and multiresolution in \(H^{2}(\mathbb{T})\)
- Weighted extremal domains and best rational approximation
- The structure of instantaneous frequencies of periodic analytic signals
- On approximation of stable linear dynamical systems using Laguerre and Kautz functions
- Weighted Bergman spaces: shift-invariant subspaces and input/state/output linear systems
- Nonlinear phase unwinding of functions
- Adaptive Fourier series---a variation of greedy algorithm
- Adaptive orthonormal systems for matrix-valued functions
- Consecutive minimum phase expansion of physically realizable signals with applications
- Intrinsic mono-component decomposition of functions: An advance of Fourier theory
- Boundary derivatives of the phases of inner and outer functions and applications
- Robustness of the Inner–Outer Factorization and of the Spectral Factorization for FIR Data
- Analytic Phase Derivatives, All-Pass Filters and Signals of Minimum Phase
- On the uniform approximation of discrete-time systems by generalized Fourier series
- MONO-COMPONENT DECOMPOSITION OF SIGNALS BASED ON BLASCHKE BASIS
- Weighted Hardy spaces: shift invariant and coinvariant subspaces, linear systems and operator model theory
- Cyclic AFD algorithm for the best rational approximation
- Mono‐components for decomposition of signals