Criteria for the absence of point spectrum on the boundary of the numerical range of tridiagonal matrices
From MaRDI portal
Publication:828410
DOI10.1007/S40010-018-0566-7OpenAlexW3098846080WikidataQ128780370 ScholiaQ128780370MaRDI QIDQ828410
Riddhick Birbonshi, P. D. Srivastava, Arnab Patra
Publication date: 8 January 2021
Published in: Proceedings of the National Academy of Sciences, India. Section A. Physical Sciences (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1606.05996
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Fine spectra of upper triangular triple-band matrices over the sequence space \(\ell_p\) (\(0 < p < \infty\))
- On the fine spectrum of the operator \(B(r,s,t)\) over the sequence spaces \(\ell_p\) and \(bv_p\),(\(1<p<\infty \))
- The numerical range of a tridiagonal operator
- Fine spectra of upper triangular double-band matrices over the sequence space \(\ell_p\), (\(1 < p < \infty\))
- On non-round points of the boundary of the numerical range and an application to non-selfadjoint Schrödinger operators
- Fine spectra of upper triangular double-band matrices
- Classes of linear operators. Vol. I
- On the numerical range of tridiagonal operators
- Alternative approaches to the absolute continuity of Jacobi matrices with monotonic weights.
- On the fine spectrum of the second order difference operator over the sequence spaces \(\ell_p\) and \(bv_p\), (\(1<p<\infty\)).
- On the fine spectra of the generalized \(r\)th difference operator \(\Delta^r_v\) on the sequence space \(\ell_1\)
- On a spectral classification of the operator \(\Delta_\nu^r\) over the sequence space \(c_0\)
- On the fine spectrum of the generalized difference operator \(B(r,s)\) over the sequence spaces \(\ell _p\) and \(bv_{p},(1<p<\infty \))
- Über den numerischen Wertebereich eines Operators
- Spectrum and fine spectrum of the upper triangular matrix U(r, s) over the sequence spaces
- SIMILARITY AND THE POINT SPECTRUM OF SOME NON-SELFADJOINT JACOBI MATRICES
- On the non-round points of the boundary of the numerical range∗
- On a Connection Between the Numerical Range and Spectrum of an Operator on a Hilbert Space
- Absence of eigenvalues of non-selfadjoint Schrödinger operators on the boundary of their numerical range
- Spectral Properties of Banded Toeplitz Matrices
This page was built for publication: Criteria for the absence of point spectrum on the boundary of the numerical range of tridiagonal matrices