Pages that link to "Item:Q445858"
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The following pages link to On stable perturbations for outer inverses of linear operators in Banach spaces (Q445858):
Displaying 18 items.
- Perturbation analysis of Moore-Penrose quasi-linear projection generalized inverse of closed linear operators in Banach spaces (Q296173) (← links)
- The quasi-linear operator outer generalized inverse with prescribed range and kernel in Banach spaces (Q472507) (← links)
- On stable perturbations of the generalized Drazin inverses of closed linear operators in Banach spaces (Q695994) (← links)
- On some problems of M. Z. Nashed on outer inverses (Q1072073) (← links)
- On the perturbation of outer inverses of linear operators in Banach spaces (Q1790499) (← links)
- On \((P,Q)\)-outer generalized inverses and their stability of pseudo spectrum (Q2100305) (← links)
- Stable perturbations of operators and related topics (Q2880036) (← links)
- Outer generalized inverses with prescribed ideals (Q2926017) (← links)
- Invertibility and stability of linear combinations of<i>m</i>-potent operators (Q2929477) (← links)
- Stable Inhomogeneous Iterations of Nonlinear Positive Operators on Banach Spaces (Q4310939) (← links)
- (Q4996607) (← links)
- Perturbation bound for the generalized Drazin inverse of an operator in Banach space (Q5019624) (← links)
- On the uniform boundedness and convergence of generalized, Moore-Penrose and group inverses (Q5022793) (← links)
- Regular factorizations and perturbation analysis for the core inverse of linear operators in Hilbert spaces (Q5031727) (← links)
- Regular factorizations and group inverses of linear operators in Banach spaces (Q5073024) (← links)
- On the Stable Perturbation and Nashed’s Condition for Generalized Inverses<sup>†</sup> (Q5150863) (← links)
- A continuous orbit for the generalized inverse, Moore–Penrose inverse and group inverse (Q5887663) (← links)
- Stability for Finite Element Discretization of Some Inverse Parameter Problems from Internal Data: Application to Elastography (Q6173527) (← links)