The monotone iterative method and zeros of Bessel functions for nonlinear singular derivative dependent BVP in the presence of upper and lower solutions
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Publication:550223
DOI10.1016/j.na.2011.04.037zbMath1228.34038OpenAlexW2033466837MaRDI QIDQ550223
Publication date: 8 July 2011
Published in: Nonlinear Analysis. Theory, Methods \& Applications. Series A: Theory and Methods (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.na.2011.04.037
Theoretical approximation of solutions to ordinary differential equations (34A45) Singular nonlinear boundary value problems for ordinary differential equations (34B16)
Related Items (12)
Rigorous enclosures of solutions of Neumann boundary value problems ⋮ Hybrid model for the optimal numerical solution of nonlinear ordinary differential systems ⋮ On some computational aspects of Hermite & Haar wavelets on a class of nonlinear singular BVPs ⋮ Upper and lower solutions method for regular singular differential equations with quasi-derivative boundary conditions ⋮ Picard type iterative scheme with initial iterates in reverse order for a class of nonlinear three point BVPs ⋮ Bessel functions and singular BVPs arising in physiology in the presence of upper and lower solutions in reverse order ⋮ On a monotone iterative method for a class of three point nonlinear nonsingular BVPs with upper and lower solutions in reverse order ⋮ Nonlinear singular BVP of limit circle type and the presence of reverse-ordered upper and lower solutions ⋮ Regions of existence for a class of nonlinear diffusion type problems ⋮ An explicit representation of the three-point Hermite interpolant for the numerical solution of singular boundary value problems ⋮ Singular nonlinear three point BVPs arising in thermal explosion in a cylindrical reactor ⋮ Maximum and anti-maximum principles for three point SBVPs and nonlinear three point SBVPs
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