On a Fifth-Order Nonselfadjoint Boundary Value Problem
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Abstract
In this paper we aim to share a way to impose some nonselfadjoint boundary conditions for the solutions of a formally symmetric fifth-order differential equation. Constructing a dissipative operator related with the problem we obtain some informations on spectral properties of the problem. In particular, using coordinate-free approach we construct characteristic matrix-function related with the contraction which is obtained with the aid of the dissipative operator. In this paper we aim to share a way to impose some nonselfadjoint boundary conditions for the solutions of a formally symmetric fifth-order differential equation. Constructing a dissipative operator related with the problem we obtain some informations on spectral properties of the problem. In particular, using coordinate-free approach we construct characteristic matrix-function related with the contraction which is obtained with the aid of the dissipative
Description
Tas, Kenan/0000-0001-8173-453X; Ugurlu, Ekin/0000-0002-0540-8545
Keywords
Fifth-Order Boundary Value Problem, Characteristic Matrix, Completeness Theorem, Matematik, Operator colligations (= nodes), vessels, linear systems, characteristic functions, realizations, etc., characteristic matrix, Linear boundary value problems for ordinary differential equations, fifth-order boundary value problem, Linear accretive operators, dissipative operators, etc., completeness theorem
Fields of Science
0101 mathematics, 01 natural sciences
Citation
Uğurlu, Ekin; Taş, Kenan (2021). "On a fifth-order nonselfadjoint boundary value problem", Turkish Journal of Mathematics, Vol. 45, No. 2, pp. 767-781.
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45
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2
Start Page
767
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781
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