1. OrthogonalizationIn linear algebra, orthogonalization is the process of finding a set of orthogonal vectors that span a particular subspace. Formally, starting with a linearly independent set of vectors {v1,... ,vk} in an inner product space (most commonly the Euclidean space R), orthogonalization results in a set of orthogonal vectors {u1,... ,uk} that generate the same subspace as the vectors v1,... ,vk.
Read “Orthogonalization” on English Wikipedia
Read “直交化” on Japanese Wikipedia
Read “Orthogonalization” on DBpedia
Read “Orthogonalization” on English Wikipedia
Read “直交化” on Japanese Wikipedia
Read “Orthogonalization” on DBpedia
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