Email this article Matrix Schrödinger operator with δ-interactions
- Authors: Kostenko A.S.1, Malamud M.M.2, Natyagailo D.D.2
-
Affiliations:
- University of Vienna
- Institute of Applied Mathematics and Mechanics
- Issue: Vol 100, No 1-2 (2016)
- Pages: 49-65
- Section: Article
- URL: https://journals.rcsi.science/0001-4346/article/view/149556
- DOI: https://doi.org/10.1134/S0001434616070051
- ID: 149556
Cite item
Open Access
Access granted
Subscription Access
Abstract
The matrix Schrödinger operator with point interactions on the semiaxis is studied. Using the theory of boundary triplets and the corresponding Weyl functions, we establish a relationship between the spectral properties (deficiency indices, self-adjointness, semiboundedness, etc.) of the operators under study and block Jacobi matrices of certain class.
About the authors
A. S. Kostenko
University of Vienna
Author for correspondence.
Email: Oleksiy.Kostenko@univie.ac.at
Austria, Vienna
M. M. Malamud
Institute of Applied Mathematics and Mechanics
Email: Oleksiy.Kostenko@univie.ac.at
Ukraine, Donetsk
D. D. Natyagailo
Institute of Applied Mathematics and Mechanics
Email: Oleksiy.Kostenko@univie.ac.at
Ukraine, Donetsk
Supplementary files
