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As special case of nonlocal boundary value problems, multipoint boundary value problems at resonance case have been studied by some authors [5 11].
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Agarwal [6] discussed quasilinearization and approximate quasilinearization for multipoint boundary value problems.
Multipoint boundary value problems (BVPs) arise in different areas of applied mathematics and physics.
In this paper, we consider p-Laplacian multipoint boundary value problems on time scales.
This paper investigates the existence of solutions for weighted -Laplacian system multipoint boundary value problems.
A class of nonlinear fractional multipoint boundary value problems at resonance is considered in this article.
The multipoint boundary value problems arise in a variety of different areas of applied mathematics and physics.
Recently, third-order two-point or multipoint boundary value problems (BVPs for short) have attracted a lot of attention [2 17].
This paper is concerned with nonhomogeneous multipoint boundary value problems of second-order differential equations with one-dimensional -Laplacian.
Such problems include two, three, and multipoint boundary value problems as special cases and attract much attention; see, for instance, [7, 8, 11, 18 44] and references cited therein.
In recent years, some researchers focused themselves on the solutions, especially positive solutions of multipoint boundary value problems of fractional differential equations [15 20].
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