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- Quasinormal_operator abstract "In operator theory, quasinormal operators is a class of bounded operators defined by weakening the requirements of a normal operator.Every quasinormal operator is a subnormal operator. Every quasinormal operator on a finite-dimensional Hilbert space is normal.".
- Quasinormal_operator wikiPageID "7771798".
- Quasinormal_operator wikiPageLength "3621".
- Quasinormal_operator wikiPageOutDegree "13".
- Quasinormal_operator wikiPageRevisionID "607162328".
- Quasinormal_operator wikiPageWikiLink Bounded_operator.
- Quasinormal_operator wikiPageWikiLink Category:Invariant_subspaces.
- Quasinormal_operator wikiPageWikiLink Category:Operator_theory.
- Quasinormal_operator wikiPageWikiLink Continuous_functional_calculus.
- Quasinormal_operator wikiPageWikiLink Hilbert_space.
- Quasinormal_operator wikiPageWikiLink Normal_operator.
- Quasinormal_operator wikiPageWikiLink Operator_theory.
- Quasinormal_operator wikiPageWikiLink Partial_isometry.
- Quasinormal_operator wikiPageWikiLink Polar_decomposition.
- Quasinormal_operator wikiPageWikiLink Self-adjoint_operator.
- Quasinormal_operator wikiPageWikiLink Self_adjoint_operator.
- Quasinormal_operator wikiPageWikiLink Shift_operator.
- Quasinormal_operator wikiPageWikiLink Spectral_theorem.
- Quasinormal_operator wikiPageWikiLink Subnormal_operator.
- Quasinormal_operator wikiPageWikiLink Unilateral_shift.
- Quasinormal_operator wikiPageWikiLinkText "Quasinormal operator".
- Quasinormal_operator wikiPageWikiLinkText "quasinormal operator".
- Quasinormal_operator wikiPageWikiLinkText "quasinormal".
- Quasinormal_operator hasPhotoCollection Quasinormal_operator.
- Quasinormal_operator subject Category:Invariant_subspaces.
- Quasinormal_operator subject Category:Operator_theory.
- Quasinormal_operator hypernym Operators.
- Quasinormal_operator type Company.
- Quasinormal_operator type Physic.
- Quasinormal_operator comment "In operator theory, quasinormal operators is a class of bounded operators defined by weakening the requirements of a normal operator.Every quasinormal operator is a subnormal operator. Every quasinormal operator on a finite-dimensional Hilbert space is normal.".
- Quasinormal_operator label "Quasinormal operator".
- Quasinormal_operator sameAs 準正規作用素.
- Quasinormal_operator sameAs m.026ck6w.
- Quasinormal_operator sameAs Q7269510.
- Quasinormal_operator sameAs Q7269510.
- Quasinormal_operator wasDerivedFrom Quasinormal_operator?oldid=607162328.
- Quasinormal_operator isPrimaryTopicOf Quasinormal_operator.