An inverse problem for a class of lacunary canonical systems with diagonal Hamiltonians
DOI10.2748/tmj.20210816OpenAlexW4311795479MaRDI QIDQ2679744
Publication date: 23 January 2023
Published in: Tôhoku Mathematical Journal. Second Series (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1907.07838
Particular ordinary differential operators (Dirac, one-dimensional Schrödinger, etc.) (34L40) Inverse problems involving ordinary differential equations (34A55) Integral representations, integral operators, integral equations methods in two dimensions (31A10) General theory of finite-dimensional Hamiltonian and Lagrangian systems, Hamiltonian and Lagrangian structures, symmetries, invariants (37J06) Relations of finite-dimensional Hamiltonian and Lagrangian systems with algebraic geometry, complex analysis, special functions (37J38)
Cites Work
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- Wave equations with time-dependent dissipation. II: Effective dissipation
- Numerical solution of integral equations, fast algorithms and Krein- Sobolev equation
- On the ``Sonine spaces associated by de Branges to the Fourier transform
- Hamiltonians arising from \(L\)-functions in the Selberg class
- An inverse problem for a class of canonical systems having Hamiltonians of determinant one
- Integral operators arising from the Riemann zeta function
- Canonical systems with discrete spectrum
- Co-Poisson intertwining
- de Branges Spaces and Growth Aspects
- Two-Dimensional Hamiltonian Systems
- Admissible Majorants for Model Subspaces of H2, Part I: Slow Winding of the Generating Inner Function
- Admissible Majorants for Model Subspaces of H2, Part II: Fast Winding of the Generating Inner Function
- On Fourier and Zeta(s)
- A canonical system of differential equations arising from the Riemann zeta-function
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