Pages that link to "Item:Q4417209"

The following pages link to An application of the Putnam-Fuglede theorem to normal products of self-adjoint operators (Q4417209):

Displaying 20 items.

• On the normality of the sum of two normal operators (Q371630) (← links)
• An all-unbounded-operator version of the Fuglede-Putnam theorem (Q371750) (← links)
• Right (or left) invertibility of bounded and unbounded operators and applications to the spectrum of products (Q1743868) (← links)
• Asymmetric Fuglede-Putnam theorem for unbounded \(M\)-hyponormal operators (Q2106151) (← links)
• The Fuglede theorem and some intertwining relations (Q2216818) (← links)
• Unbounded products of operators and connections to Dirac-type operators (Q2250293) (← links)
• Commutativity up to a factor for bounded and unbounded operators (Q2252456) (← links)
• On the absolute value of the product and the sum of linear operators (Q2311397) (← links)
• A note on the Fuglede-Putnam theorem (Q2377083) (← links)
• On the normality of the unbounded product of two normal operators (Q2851040) (← links)
• On the closedness, the self-adjointness and the normality of the product of two unbounded operators (Q3166076) (← links)
• YET MORE VERSIONS OF THE FUGLEDE–PUTNAM THEOREM (Q3183174) (← links)
• On normal products of selfadjoint operators (Q4603483) (← links)
• When nilpotence implies the zeroness of linear operators (Q5053401) (← links)
• Certain properties involving the unbounded operators \(p(T)\), \(TT^\ast\), and \(T^\ast T\); and some applications to powers and \textit{nth} roots of unbounded operators (Q6044178) (← links)
• Generalized numerical radius of a bounded linear operator (Q6086410) (← links)
• On generalized powers of operators (Q6104183) (← links)
• Generalized powers and generalized logarithms of operators (Q6183459) (← links)
• On the closedness of the range of (fractional) powers of certain classes of possibly unbounded operators (Q6614335) (← links)
• On the commutativity of unbounded unclosed symmetric operators (Q6654943) (← links)