AN OPTIMAL LINEAR FILTER FOR ESTIMATION OF RANDOM FUNCTIONS IN HILBERT SPACE
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Publication:4983565
DOI10.1017/S1446181120000188zbMath1462.49041arXiv2008.12485OpenAlexW3082556931MaRDI QIDQ4983565
Anatoli Torokhti, Phil G. Howlett
Publication date: 26 April 2021
Published in: The ANZIAM Journal (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2008.12485
Other physical applications of random processes (60K40) Optimality conditions for problems involving randomness (49K45) Existence of optimal solutions to problems involving randomness (49J55)
Cites Work
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- New extremal characterizations of generalized inverse of linear operators
- Linear operator theory in engineering and science. Repr. of the 1971 orig., publ. by Holt, Rinehart \& Winston, Inc.
- Inversion of operator pencils on Banach space using Jordan chains when the generalized resolvent has an isolated essential singularity
- The fundamental equations for the generalized resolvent of an elementary pencil in a unital Banach algebra
- Analytic Perturbation Theory and Its Applications
- Bayesian inverse problems for functions and applications to fluid mechanics
- Inner, outer, and generalized inverses in banach and hilbert spaces
- Input retrieval in finite dimensional linear systems
- An optimal linear filter for random signals with realisations in a separable Hilbert space
- Abstract Optimal Linear Filtering
- Neither a Worst Convergent Series nor a Best Divergent Series Exists
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