Matches in DBpedia 2014 for { ?s ?p In mathematics, an invariant subspace of a linear mapping T : V → V from some vector space V to itself is a subspace W of V such that T(W) is contained in W. An invariant subspace of T is also said to be T invariant.If W is T-invariant, we can restrict T to W to arrive at a new linear mapping T|W : W → W.Next we give a few immediate examples of invariant subspaces. Certainly V itself, and the subspace {0}, are trivially invariant subspaces for every linear operator T : V → V.. }
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- Invariant_subspace comment "In mathematics, an invariant subspace of a linear mapping T : V → V from some vector space V to itself is a subspace W of V such that T(W) is contained in W. An invariant subspace of T is also said to be T invariant.If W is T-invariant, we can restrict T to W to arrive at a new linear mapping T|W : W → W.Next we give a few immediate examples of invariant subspaces. Certainly V itself, and the subspace {0}, are trivially invariant subspaces for every linear operator T : V → V.".