Pages that link to "Item:Q2213761"

The following pages link to A generalization of Voiculescu's theorem for normal operators to semifinite von Neumann algebras (Q2213761):

Displaying 12 items.

• On properties of the \(\xi \)-function in semi-finite von Neumann algebras (Q733620) (← links)
• Majorizations for generalized s-numbers in semifinite von Neumann algebras (Q1079784) (← links)
• Normed ideal perturbation of irreducible operators in semifinite von Neumann factors (Q2039331) (← links)
• A stationary approach for the Kato-Rosenblum theorem in von Neumann algebras (Q2111522) (← links)
• Berger-Shaw theorem of self-commutators in semifinite von Neumann algebras (Q2320103) (← links)
• The Weyl-von Neumann theorem in von Neumann factors (Q2628117) (← links)
• The Weyl-von Neumann theorem for skew-symmetric operators (Q2689371) (← links)
• Generalization of Weyl-von Neumann-Berg theorem for the case of normal operator-valued holomorphic functions (Q3711066) (← links)
• The Von Neumann Inequality in Complete Normed Non-Associative Complex Algebras (Q4627698) (← links)
• Approximate equivalence in von Neumann algebras (Q6119115) (← links)
• Diagonality modulo hybrid Lorentz-\((p,1)\) ideals in semifinite factors (Q6166749) (← links)
• Approximate equivalence of representations of AH algebras into semifinite von Neumann factors (Q6619343) (← links)