Positive decaying solutions for differential equations with phi-Laplacian

DOI10.1186/s13661-015-0355-zzbMath1341.34038OpenAlexW1503212408WikidataQ59403657 ScholiaQ59403657MaRDI QIDQ283395

Mauro Marini, Zuzana Došlá

Publication date: 13 May 2016

Published in: Boundary Value Problems (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1186/s13661-015-0355-z

zbMATH Keywords

nonlinear boundary value problemoscillatory solutiondecaying solutionglobally positive solution

Mathematics Subject Classification ID

Nonlinear boundary value problems for ordinary differential equations (34B15) Oscillation theory, zeros, disconjugacy and comparison theory for ordinary differential equations (34C10) Positive solutions to nonlinear boundary value problems for ordinary differential equations (34B18) Nonlocal and multipoint boundary value problems for ordinary differential equations (34B10) Boundary value problems on infinite intervals for ordinary differential equations (34B40)

Related Items (3)

Unbounded solutions for differential equations with \(p\)-Laplacian and mixed nonlinearities ⋮ Positive periodic solution for \(\phi\)-Laplacian Rayleigh equation with strong singularity ⋮ Euler type linear and half-linear differential equations and their non-oscillation in the critical oscillation case

Cites Work

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• On super-linear Emden-Fowler type differential equations
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• On an extension of the Fubini theorem and its applications in ODEs
• Existence and uniqueness of solutions for delay boundary value problems with \(p\)-Laplacian on infinite intervals
• On second-order differential equations with nonhomogeneous \(\Phi \)-Laplacian
• On intermediate solutions and the Wronskian for half-linear differential equations
• Intermediate solutions of second order quasilinear ordinary differential equations in the framework of regular variation
• Global monotonicity and oscillation for second order differential equation
• Characterization of slowly decaying positive solutions of second-order quasilinear ordinary differential equations with sub-homogeneity
• On the Generalized Emden–Fowler Equation
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