On a -Dirichlet–Neumann Problem with Discontinuity Conditions

On a -Dirichlet–Neumann Problem with Discontinuity Conditions

In this paper, a -Dirichlet–Neumann problem with discontinuity conditions on a finite interval is studied. It is proved that the -Dirichlet–Neumann problem with discontinuity conditions is self-adjoint in . Finally, it is shown that eigenfunctions of this problem are in the form of a complete system...

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Veröffentlicht in:Lobachevskii journal of mathematics 2022, Vol.43 (11), p.3192-3197
Hauptverfasser: Karahan, Döne, Mamedov, Kh. R., Yuldashev, T. K.
Format: Artikel
Sprache:eng
Schlagworte:
Algebra
Analysis
Dirichlet problem
Discontinuity
Eigenvectors
Geometry
Mathematical Logic and Foundations
Mathematics
Mathematics and Statistics
Neumann problem
Probability Theory and Stochastic Processes
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Zusammenfassung:In this paper, a -Dirichlet–Neumann problem with discontinuity conditions on a finite interval is studied. It is proved that the -Dirichlet–Neumann problem with discontinuity conditions is self-adjoint in . Finally, it is shown that eigenfunctions of this problem are in the form of a complete system.
ISSN:1995-0802
1818-9962
DOI:10.1134/S1995080222140189