On the strong limit-point and Dirichlet properties of second order differential expressions
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Publication:3705760
DOI10.1017/S0308210500020837zbMath0582.34035OpenAlexW2071567381MaRDI QIDQ3705760
Publication date: 1985
Published in: Proceedings of the Royal Society of Edinburgh: Section A Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/s0308210500020837
weight functionSecond order differential expressionsstrong limit-pointcomplex-valued coefficientssecond order ordinary quasi-differential expressionsingular end-pointweak Dirichlet
Related Items (3)
A note on Dirichlet-type criteria for complex Sturm-Liouville expressions ⋮ Relations between limit-point and Dirichlet properties of second-order difference operators ⋮ LIMIT POINT, STRONG LIMIT POINT AND DIRICHLET CONDITIONS FOR DISCRETE HAMILTONIAN SYSTEMS
Cites Work
- The theory of J-selfadjoint extensions of J-symmetric operators
- On the spectra of Schrödinger operators with a complex potential
- Remarks on some Dirichlet type results for semibounded Sturm-Liouville operators
- Some remarks on a separation and limit-point criterion of second-order, ordinary differential expressions
- Dissipative Sturm-Liouville operators
- CONDITIONAL DIRICHLET PROPERTY OF SECOND ORDER DIFFERENTIAL EXPRESSIONS
- A return to the Hardy-Littlewood integral inequality
- A Note on the Dirichlet Condition for Second-Order Differential Expressions
- 11.—Limit-n Criteria of Integral Type
- Strong limit-point and Dirichlet criteria for ordinary differential expressions of order 2n
- A GENERAL INTEGRAL INEQUALITY ASSOCIATED WITH CERTAIN ORDINARY DIFFERENTIAL OPERATORS
- NOTE ON THE STRONG LIMIT POINT CONDITION OF SECOND ORDER DIFFERENTIAL EXPRESSIONS
- ON A DIRICBLET AND LIMIT-CIRCLE CRITERION FOR SECOND-ORDER ORDINARY DIFFERENTIAL EXPRESSIONS
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