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Structural properties of Krylov subspaces, Krylov solvability, and applications to unbounded self-adjoint operators

By Noè Angelo Caruso
This paper presents a study of the inherent structural properties of Krylov subspaces, in particular for the self-adjoint class of operators, and how they relate with the important phenomenon of `Krylov solvability' of linear inverse problems. Owing to the complexity of the problem in the unbounded setting, recently developed perturbative... Show more
October 30, 2024
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Structural properties of Krylov subspaces, Krylov solvability, and applications to unbounded self-adjoint operators
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