Lieb-Thirring type inequality for resonances
DOI10.1007/s13373-016-0092-3zbMath1431.34092OpenAlexW2551362302WikidataQ59514808 ScholiaQ59514808MaRDI QIDQ1682240
Publication date: 29 November 2017
Published in: Bulletin of Mathematical Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s13373-016-0092-3
Particular ordinary differential operators (Dirac, one-dimensional Schrödinger, etc.) (34L40) Asymptotic distributions of eigenvalues in context of PDEs (35P20) Schrödinger operator, Schrödinger equation (35J10) Asymptotic distribution of eigenvalues, asymptotic theory of eigenfunctions for ordinary differential operators (34L20) Eigenvalues, estimation of eigenvalues, upper and lower bounds of ordinary differential operators (34L15)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Polynomial bound on the number of scattering poles
- On the inverse resonance problem for Schrödinger operators
- Sturm-Liouville operators and applications. Transl. from the Russian by A. Iacob
- Distribution of poles for scattering on the real line
- Asymptotic distribution of resonances in one dimension
- Sharp polynomial bounds on the number of scattering poles of radial potentials
- Resonances in one dimension and Fredholm determinants
- Bounds on scattering poles in one dimension
- Lieb--Thirring type inequalities and Gagliardo--Nirenberg inequalities for systems
- Interpolations by bounded analytic functions and the corona problem
- Resonance theory for perturbed Hill operator
- An Interpolation Problem for Bounded Analytic Functions
- Operator methods for inverse scattering on the real line
- Complex Scaling and the Distribution of Scattering Poles
- Inverse scattering on the line
- ON THE INVERSE RESONANCE PROBLEM
- Inverse resonance scattering on the real line
- On the Scattering of a Particle by a Static Potential
This page was built for publication: Lieb-Thirring type inequality for resonances
