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On the problem of optimal compatibility
-
A. V. Kryazhimskii
and
S.V. Paschenko
Published/Copyright:
September 7, 2013
Abstract
- A method of finding solutions for the optimal compatibility problem in Hilbert spaces is suggested. The accuracy estimates for approximate solutions are presented and a constructive regularization algorithm for the ill-posed problem is described.
Published Online: 2013-09-07
Published in Print: 2001-06
© 2013 by Walter de Gruyter GmbH & Co.
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- Optimal control methods in inverse problems and computational processes
- Uniqueness for some semilinear elliptic inverse problems
- Some aspects of the Trotter – Kato theorem
- H1-conditional stability with explicit Lipshitz constant for a one-dimensional inverse acoustic problem
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Articles in the same Issue
- CONTENTS
- Optimal control methods in inverse problems and computational processes
- Uniqueness for some semilinear elliptic inverse problems
- Some aspects of the Trotter – Kato theorem
- H1-conditional stability with explicit Lipshitz constant for a one-dimensional inverse acoustic problem
- On dynamical reconstruction of control in a system with time delay. Finite-dimensional models
- On the problem of optimal compatibility
- Optimal sensor allocation for parameter estimation in distributed systems
