A new application method for nonoscillation criteria of Hille-Wintner type
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s00605-016-0972-3.pdf
Reference20 articles.
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2. Bognár, G., Došlý, O.: A remark on power comparison theorem for half-linear differential equations. Math. Bohem. 133, 187–195 (2008)
3. Došlý, O.: Methods of oscillation theory of half-linear second order differential equations. Czechoslovak Math. J. 50(125), 657–671 (2000)
4. Došlý, O.: Half-linear differential equations. In: Cañada, A., Drábek, P., Fonda, A. (eds.) Handbook of Differential Equations, Ordinary Differential Equations I, pp. :161–357. Elsevier, Amsterdam (2004)
5. Došlý, O., Fišnarová, S., Mařík, R.: Power comparison theorems in half-linear oscillation theory. J. Math. Anal. Appl. 401, 611–619 (2013)
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1. A refinement of the Hille–Wintner comparison theorem and new nonoscillation criteria for half-linear differential equations;Monatshefte für Mathematik;2024-02-21
2. Applications of the differential transform to second-order half-linear Euler equations;Journal of Computational Science;2022-03
3. Hille-Nehari type non-oscillation criteria for half-linear dynamic equations with mixed derivatives on a time scale;Electronic Journal of Differential Equations;2021-09-15
4. Positivity of solutions of adapted generalized Riccati equation with consequences in oscillation theory;Applied Mathematics Letters;2021-07
5. Moore-type nonoscillation criteria for half-linear difference equations;Monatshefte für Mathematik;2021-01-05
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