Eigenvalue Estimates for Operators with Finitely Many Negative Squares

Eigenvalue Estimates for Operators with Finitely Many Negative Squares
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Book Synopsis Eigenvalue Estimates for Operators with Finitely Many Negative Squares by : Jussi Behrndt

Download or read book Eigenvalue Estimates for Operators with Finitely Many Negative Squares written by Jussi Behrndt and published by . This book was released on 2016 with total page pages. Available in PDF, EPUB and Kindle. Book excerpt: Let A and B be selfadjoint operators in a Krein space. Assume that the re- solvent difference of A and B is of rank one and that the spectrum of A consists in some interval I of isolated eigenvalues only. In the case that A is an operator with finitely many negative squares we prove sharp estimates on the number of eigenvalues of B in the interval I. The general results are applied to singular indefinite Sturm-Liouville problems.


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