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In the last section we also outline possible applications of our approach to boundary value problems on a compact interval (like the Sturm-Liouville one).
The existence of at least one solution to the second-order nonlocal boundary value problems on a half line is investigated by using Mawhin's continuation theorem.
We begin by briefly introducing the general framework for presenting boundary value problems on manifolds.
In this paper, we first present a class of integral boundary value problems on time scales.
When solving boundary value problems on infinite intervals, it is possible to use continuation principles.
Boundary value problems on infinite intervals have many applications in physical problems.
In this paper, we study the following three boundary value problems on time scales.
In this paper, we consider p-Laplacian multipoint boundary value problems on time scales.
Boundary value problems on an infinite interval appear often in applied mathematics and physics.
Fractional boundary value problems on infinite intervals often appear in applied mathematics and physics.
Bessel wavelet transforms have applications in the study of boundary value problems on the half-line.
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