Pages that link to "Item:Q5930979"
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The following pages link to Completeness theorems for systems of differential equations (Q5930979):
Displaying 16 items.
- On spectral synthesis for dissipative Dirac type operators (Q405701) (← links)
- Equiconvergence of spectral decompositions of 1D Dirac operators with regular boundary conditions (Q435171) (← links)
- On the completeness of the root vectors of first-order systems (Q542325) (← links)
- Completeness theorem for singular differential pencils (Q650458) (← links)
- On the completeness of root subspaces of boundary value problems for first order systems of ordinary differential equations (Q715620) (← links)
- Completeness and Riesz basis property of systems of eigenfunctions and associated functions of Dirac-type operators with boundary conditions depending on the spectral parameter (Q881042) (← links)
- Fold completeness of a system of root vectors of a system of unbounded polynomial operator pencils in Banach spaces. II: Application (Q1935706) (← links)
- Spectral asymptotics of solutions of a \(2\times 2\) system of first-order ordinary differential equations (Q2063691) (← links)
- Asymptotic behavior of solutions of the Dirac system with an integrable potential (Q2244729) (← links)
- On the completeness of general boundary value problems for \(2\times 2\) first order systems of ordinary differential equations (Q2896659) (← links)
- (Q3468335) (← links)
- Bari–Markus property for Riesz projections of 1D periodic Dirac operators (Q3550676) (← links)
- Criterion of Bari basis property for 2 × 2 Dirac‐type operators with strictly regular boundary conditions (Q6049363) (← links)
- On the completeness of root function system of the Dirac operator with two-point boundary conditions (Q6594769) (← links)
- On the asymptotic expansion of the characteristic determinant for a \(2 \times 2\) Dirac type system (Q6634787) (← links)
- On the completeness property of root vector systems for \(2 \times 2\) Dirac type operators with non-regular boundary conditions (Q6648767) (← links)
