Positive solutions of nonlocal boundary value problems involving integral conditions

207 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Multiple positive solutions of singular fractional differential system involving Stieltjes integral conditions (2012, unknown): “As in [26], we see the Green function (H 1 (t, s), H 2 (t, s)) for the nonlocal system (1.1) is given by H i (t, s) = G i (t, s) + γ i (t) 1 − Λ i G Ai (s), i = 1, 2, (4) where Λ i = λ i [γ i ] = 1, G Ai (s) = 1 0 G i (t, s)dA i (t), s ∈ [0] [1] (i = 1, 2).”
Positive fixed points and fourth‐order equations (2009, background): “T (K) ⊂ K, and T is completely continuous (see [23]).”
A CANTILEVER EQUATION WITH NONLINEAR BOUNDARY CONDITIONS (2009, background): “AMS (MOS) Subject Classifications: Primary 34B18, secondary 34B10, 47H10, 47H30”
Positive solutions for nonlinear nth-order singular eigenvalue problem with nonlocal conditions (2010, unknown): “The papers [1–3] contain several new ideas, and give a unified approach to many BVPs.”
Exact Iterative Solution for an Abstract Fractional Dynamic System Model for Bioprocess (2017, methodology): “For more details of the Riemann–Stieltjes integral conditions, we refer readers to the recent work of Webb and Infante [20–22].”
A topological approach to nonlocal elliptic partial differential equations on an annulus (2020, background): “One may refer to either the monograph by Guo and Lakshmikantham [28] or the monograph by Zeidler [58] for additional details – see also Infante and Pietramala [35, Lem.”