Limit-point criteria for q-Sturm-Liouville equations
DOI10.2989/16073606.2018.1514541zbMath1427.39003OpenAlexW2892784099MaRDI QIDQ5206117
Hüseyin Tuna, Bilender P. Allahverdiev
Publication date: 18 December 2019
Published in: Quaestiones Mathematicae (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2989/16073606.2018.1514541
Weyl theory and its generalizations for ordinary differential equations (34B20) Linear symmetric and selfadjoint operators (unbounded) (47B25) Basic hypergeometric functions in one variable, ({}_rphi_s) (33D15) General theory of linear operators (47A99) Difference equations, scaling ((q)-differences) (39A13) (q)-gamma functions, (q)-beta functions and integrals (33D05)
Related Items (7)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Spectral problems of non-self-adjoint \(q\)-Sturm-Liouville operators in limit-point case
- \(q\)-fractional calculus and equations
- The Hahn quantum variational calculus
- The deficiency index problem for powers of ordinary differential expressions
- Deformed Heisenberg algebra: origin of \(q\)-calculus
- Existence and uniqueness of solutions of Hahn difference equations
- Quantum calculus on finite intervals and applications to impulsive difference equations
- Hahn difference operator and associated Jackson-Nörlund integrals
- q-Titchmarsh-Weyl theory: series expansion
- The power quantum calculus and variational problems
- On the Limit-Point Classification of Second-Order Differential Operators
- ON THE LIMIT-CIRCLE CLASSIFICATION OF SECOND-ORDER DIFFERENTIAL EXPRESSIONS
- Beiträge zur Theorie der Heineschen Reihen. Die 24 Integrale der hypergeometrischen q‐Differenzengleichung. Das q‐Analogon der Laplace‐Transformation
- Criteria for the limit-point case for second order linear differential operators
- Note on the Uniqueness of the Green'S Functions Associated With Certain Differential Equations
- Quantum calculus
This page was built for publication: Limit-point criteria for q-Sturm-Liouville equations