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- Nilpotent_operator abstract "In operator theory, a bounded operator T on a Hilbert space is said to be nilpotent if Tn = 0 for some n. It is said to be quasinilpotent or topological nilpotent if its spectrum σ(T) = {0}.".
- Nilpotent_operator wikiPageID "671772".
- Nilpotent_operator wikiPageRevisionID "599230869".
- Nilpotent_operator hasPhotoCollection Nilpotent_operator.
- Nilpotent_operator subject Category:Operator_theory.
- Nilpotent_operator comment "In operator theory, a bounded operator T on a Hilbert space is said to be nilpotent if Tn = 0 for some n. It is said to be quasinilpotent or topological nilpotent if its spectrum σ(T) = {0}.".
- Nilpotent_operator label "Nilpotent operator".
- Nilpotent_operator label "Operator nilpotentny".
- Nilpotent_operator sameAs Operator_nilpotentny.
- Nilpotent_operator sameAs m.025tz25.
- Nilpotent_operator sameAs Q7037181.
- Nilpotent_operator sameAs Q7037181.
- Nilpotent_operator wasDerivedFrom Nilpotent_operator?oldid=599230869.
- Nilpotent_operator isPrimaryTopicOf Nilpotent_operator.