Mathematical Bases of Optimal Measurements Theory in Nonstationary Case
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Publication:4972175
DOI10.14529/jcem160303zbMath1429.49028OpenAlexW2550220640MaRDI QIDQ4972175
Publication date: 23 November 2019
Published in: Journal of Computational and Engineering Mathematics (Search for Journal in Brave)
Full work available at URL: http://www.mathnet.ru/php/getFT.phtml?jrnid=jcem&paperid=67&what=fullt&option_lang=eng
optimal control problemShowalter-Sidorov problemrelatively bounded operatordegenerate flow of operatorsnonstationary Sobolev-type equations
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Numerical Solution for Non-Stationary Linearized Hoff Equation Defined on Geometrical Graph ⋮ Numerical optimal measurement algorithm under distortions caused by inertia, resonances, and sensor degradation
Cites Work
- Linear Sobolev type equations with relatively \(p\)-sectorial operators in space of ``noises
- One class of Sobolev type equations of higher order with additive ``white noise
- Numerical solution of the optimal measurement problem
- Linear Sobolev type equations and degenerate semigroups of operators
- On Some Properties of Solutions to One Class of Evolution Sobolev Type Mathematical Models in Quasi-Sobolev Spaces
- The Nonautonomous Linear Oskolkov Model on a Geometrical Graph: The Stability of Solutions and the Optimal Control Problem
- Dynamical Measurements in the View of the Group Operators Theory
- The Dynamical Models of Sobolev Type with Showalter - Sidorov Condition and Additive "Noise"
- Bounded Solutions of Barenblatt — Zheltov — Kochina Model in Quasi-Sobolev Spaces
- Bounded Solutions of Barenblatt — Zheltov — Kochina Model in Quasi-Sobolev Spaces
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