Coupling resonances and spectral properties of the product of resolvent and perturbation
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Publication:6177098
DOI10.1016/j.jmaa.2023.127620arXiv2111.00225OpenAlexW3209212750MaRDI QIDQ6177098
Nurulla A. Azamov, Tom Daniels
Publication date: 29 August 2023
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2111.00225
Lax equationRiesz projectionbranching pointssingular spectral shift functioncoupling resonancesLaurent expansion of resolvent
Cites Work
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- Mathematical study of scattering resonances
- The Birman-Schwinger principle on the essential spectrum
- Remarks on the spectral shift function
- On the perturbation of analytic matrix functions
- The index of a pair of projections
- Spectral shift function, amazing and multifaceted
- A topological approach to unitary spectral flow via continuous enumeration of eigenvalues
- Resonance index and singular \(\mu\)-invariant
- Absolutely continuous and singular spectral shift functions
- Spectral flow and resonance index
- Spectral flow inside essential spectrum
- Singular continuous spectrum under rank one perturbations and localization for random hamiltonians
- Spectral asymmetry and Riemannian geometry. III
- Self-Adjoint Fredholm Operators And Spectral Flow
- Perturbation Theory for Analytic Matrix Functions: The Semisimple Case
- The Spectral Flow and the Maslov Index
- On the imaginary part of coupling resonance points
- Singular spectral shift function for resolvent comparable operators
- Invariant Subspaces of Matrices with Applications
- Perturbations of Self-Adjoint Transformation
- Integrals of nonlinear equations of evolution and solitary waves
- Harmonic Analysis
- Operator Theory
- The spectral shift function and the invariance principle
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