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orthogonal complement

   Also found in: Wikipedia 0.01 sec.
orthogonal complement [ȯr′thäg·ən·əl ′käm·plə·mənt]
(mathematics)
In an inner product space, the orthogonal complement of a vectorvconsists of all vectors orthogonal tov; the orthogonal complement of a subsetSconsists of all vectors orthogonal to each vector inS.


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If the spectrum of S has zeros (note that this is the case whenever m < n) we can reduce to the invertible case, restricting S to the orthogonal complement of ker S.
S] be the orthogonal complement of closed subspace S and the orthogonal projection operator onto S, respectively.
 
 
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