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| rdfs | http://www.w3.org/2000/01/rdf-schema# |
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| dbpedia | http://dbpedia.org/resource/ |
- Subject Item
- dbpedia:Normal_operator
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In mathematics, especially functional analysis, a normal operator on a complex Hilbert space H is a continuous linear operator N : H → H that commutes with its hermitian adjoint N*, that is: NN* = N*N. Normal operators are important because the spectral theorem holds for them. The class of normal operators is well-understood.