[PDF] Top 20 On positive solutions for nonhomogeneous m-point boundary value problems with two parameters

... of positive solu- tions for multipoint boundary value problems by using the fixed-point theorem, the fixed point index theory, and the lower and upper solutions ...of ... See full document

... The term “q-difference” actually refers to quantum difference. Quantum calculus, some- times called calculus without limits, is equivalent to traditional infinitesimal calculus with- out the notion of limits. It defines ... See full document

... with positive solutions for higher order m–point nonlinear fractional boundary value problems with integral boundary ...one, two and three positive ... See full document

... of solutions (or positive solutions) of nonlinear fractional differential equations with various boundary conditions (see [–] and the references ...fractional boundary value ... See full document

... of boundary value problems with integral boundary conditions appeared in heat conduction, chemical engineering underground water flow, thermoelasticity, and plasma ...of problems ... See full document

... following two new features. First, different from [], infinite-point boundary value conditions are considered in this ...multiple positive solutions for BVP (). As to multiple ... See full document

... The study of dynamic equations on time scales goes back to its founder Hilger 1, and is a new area of still fairly theoretical exploration in mathematics. On one hand, the time scales approach not only unifies calculus ... See full document

... of positive solutions, dead-core solutions, and pseudo-dead-core solutions of the singular problem φu λf t, u, u , u0−αu 0 A, uTβu 0γu T ...a positive parameter, α > 0, A > 0, β ≥ ... See full document

... Since the problem (1.1) cannot transform into a system of second-order equation, the treat- ment method of second-order system does not apply to the problem (1.1). Thus, existing lit- erature on the problem (1.1) is ... See full document

... of boundary value problems (BVP for short) of fractional differential equation, such as the nonlocal BVP [1, 3, 7, 13, 18], singular BVP [6, 8, 11, 19, 20, 25], semipositone BVP [14–16, 23], resonant ... See full document

... three-point boundary value problem for second-order differential equations ...consider two cases f  = , f ∞ = ∞ and f  = ∞, f ∞ = ... See full document

... fixed point index theory in cone and constructing some available integral operators together with approximating ...one positive solution for nonlinear fourth-order semipositone multi-point ... See full document

... for all r, t ∈ T. If s(t) >t, t is said to be right scattered, and if r(r) <r, r is said to be left scattered. If s(t) = t, t is said to be right dense, and if r(r) = r, r is said to be left dense. If T has a right ... See full document

... G. M. N’Gu´er´ekata, “On the existence of mild solutions to some semilinear fractional integro-differential equations,” Electronic Journal of Qualitative Theory of Differential Equations, ... See full document

... Boundary value problems, including the φ-Laplacian operator, have received a lot of attention with respect to the existence and multiplicity of ...such problems with Dirichlet, Neumann or ... See full document

... As far as we know, there is no paper to study the existence of multiple positive solutions to problem 1.1 on time scales with polynomial nonlinearity. The objective of the present paper is to fill this gap. ... See full document

... a positive parameter. The m -point boundary value problem for linear second-order ordinary diffe- rential equations was initiated by Ilin and Moiseev [1] ...multi-point ... See full document

... establishing positive solutions and mul- tiple positive solutions for two-point and multi-point boundary value problems (BVPs) associated with ... See full document

... [6] Guendouz, C., Haddouchi, F. and Benacicha, S. (2018) Existence of Positive Solu- tions for a Nonlinear Third-Order Integral Boundary Value Problem. Annals of the Academy of Romanian Scientists. ... See full document

... s ≥ for all r Î [a, b] and s ≠ 0. In the celebrated study [4], Rabinowitz established Rabinowitz’s global bifurcation theory [[4], Theorems 1.27 and 1.40]. However, as pointed out by Dancer [5,6] and López-Gómez [7], the ... See full document