“…Usually such a boundary value problem is called focal [7]. A boundary value problem with periodic boundary conditions is also self-adjoint [8]. These problems are regular, the spectrum of such operators is real and discrete, the eigenfunctions are orthogonal and form a basis in the corresponding spaces.…”
Investigating a functional differential equation of even order, we explore a class of self-adjoint boundary value problems with two-point conditions. We establish the basis property of the system of eigenfunctions and compare the eigenvalues.
“…Usually such a boundary value problem is called focal [7]. A boundary value problem with periodic boundary conditions is also self-adjoint [8]. These problems are regular, the spectrum of such operators is real and discrete, the eigenfunctions are orthogonal and form a basis in the corresponding spaces.…”
Investigating a functional differential equation of even order, we explore a class of self-adjoint boundary value problems with two-point conditions. We establish the basis property of the system of eigenfunctions and compare the eigenvalues.
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