On extending the orthogonality property of minimum norm solutions in Hilbert space to general methods for linear inverse problems
Lee K. Jones, V Trutzer
Abstract
Open-access reader
Lee K. Jones, V Trutzer
Abstract
Open-access reader
It is shown that the principle of directed orthogonality is the appropriate extension of the orthogonality property for minimum norm solutions in Hilbert space to general methods for discrete linear inverse problems.
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It is shown that the principle of directed orthogonality is the appropriate extension of the orthogonality property for minimum norm solutions in Hilbert space to general methods for discrete linear inverse problems.
Key concepts: Mathematics, Orthogonality, Hilbert space, Norm (philosophy), Inverse, Property (philosophy), Rigged Hilbert space, Inverse problem