Pages that link to "Item:Q2926004"
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The following pages link to On a Riesz basis of eigenvectors of a nonself-adjoint analytic operator and applications (Q2926004):
Displaying 14 items.
- On a Schauder basis related to the eigenvectors of a family of non-selfadjoint analytic operators and applications (Q390265) (← links)
- On an unconditional basis of generalized eigenvectors of an analytic operator and application to a problem of radiation of a vibrating structure in a light fluid (Q616708) (← links)
- Riesz bases for \(p\)-subordinate perturbations of normal operators (Q1048159) (← links)
- The basis property of the root vectors of weakly perturbed operators (Q1086805) (← links)
- Riesz basis of eigenvectors for analytic families of operators and application to a non-symmetrical Gribov operator (Q1757042) (← links)
- On an Riesz basis of generalized eigenvectors of the nonselfadjoint problem deduced from a perturbation method for sound radiation by a vibrating plate in a light fluid (Q1826753) (← links)
- On a Riesz basis of exponentials related to a family of analytic operators and application (Q2280121) (← links)
- Frame of exponentials related to analytic families operators and application to a non-self adjoint problem of radiation of a vibrating structure in a light fluid (Q2313000) (← links)
- On an unconditional basis with parentheses for generalized subordinate perturbations and application to Gribov operators in Bargmann space (Q2406387) (← links)
- On the Riesz basis of a family of analytic operators in the sense of Kato and application to the problem of radiation of a vibrating structure in a light fluid (Q2492962) (← links)
- Non-orthogonal fusion frames of an analytic operator and application to a one-dimensional wave control system (Q2632560) (← links)
- (Q3678017) (← links)
- On a Riesz basis of exponentials related to the eigenvalues of an analytic operator and application to a non-selfadjoint problem deduced from a perturbation method for sound radiation (Q5410932) (← links)
- Non-self-adjoint hamiltonians defined by Riesz bases (Q5414829) (← links)
