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orthogonalization

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orthogonalization [ȯr‚thäg·ə·nə·lə′zā·shən]
(mathematics)
A procedure in which, given a set of linearly independent vectors in an inner product space, a set of orthogonal vectors is recursively obtained so that each set spans the same subspace.
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In finite dimensional spaces a similar notion of optimality is defined to classify the different methods of orthogonalization (see [37]).
Sampling formulae and optimal factorizations of projections by Andruchow, Esteban; Antezana, Jorge; Corach, Gustavo / Sampling Theory in Signal and Image Processing
We can find such functions for example using the Gram-Schmidt orthogonalization procedure on |[[psi].
Density functional theory calculations using the finite element ... by Certik, Ondrej; Vackar, Jiri; Plesek, Jiri / Proceedings of the Estonian Academy of Sciences
Impulse response functions based on a causal approach to residual orthogonalization in vector autoregressions.
Deficits, explicit debt, implicit debt, and interest rates: some ... by Wang, Zijun; Rettenmaier, Andrew J. / Southern Economic Journal
 
 
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