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Canonical systems and de Branges spaces
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This is an exposition of the inverse spectral theory of canonical systems based on de Branges spaces of entire functions
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Cited by 2 Pith papers
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On the construction of de Branges spaces for dynamical systems associated with finite Jacobi matrices
For a wave-type dynamical system with a finite Jacobi matrix, the Fourier images of the reachable set, equipped with the connecting operator metric, form a de Branges space.
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Inverse dynamic problems for canonical systems and de Branges spaces
The authors show that dynamic inverse problems for wave, Dirac and Jacobi systems are equivalent to inverse problems for canonical systems, and outline a dynamic de Branges space construction.
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