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Titlebook: Operator Theory, Functional Analysis and Applications; M. Amélia Bastos,Luís Castro,Alexei Yu. Karlovich Conference proceedings 2021 Sprin

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Tau Functions Associated with Linear Systems,ut assumptions of self-adjointness. When − . is sectorial, and ., . are Hilbert–Schmidt, there exists a non-commutative differential ring . of operators in . and a differential ring homomorphism . such that . = −4⌊.⌋, which extends the multiplication rules for Hankel operators considered by Pöppe and McKean (Cent Eur J Math 9:205–243, 2011).
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Minimality Properties of Sturm-Liouville Problems with Increasing Affine Boundary Conditions,on-real or non-simple (multiple) eigenvalues are possible. We prove that the system of root (i.e. eigen and associated) functions of the corresponding operator, with an arbitrary function removed, form a minimal system in ..(0, 1), except some cases where this system is neither complete nor minimal.
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Scattering, Spectrum and Resonance States Completeness for a Quantum Graph with Rashba Hamiltonian,bit Hamiltonian on the graph. A theorem concerning to completeness of the resonance states on the ring is proved. Due to use of a functional model, the problem reduces to factorization of the characteristic matrix-function. The result is compared with the corresponding completeness theorem for the S
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Tau Functions Associated with Linear Systems,el integral operator . on .; if . is trace class, then the Fredholm determinant . defines the tau function of (−., ., .). Such tau functions arise in Tracy and Widom’s theory of matrix models, where they describe the fundamental probability distributions of random matrix theory. Dyson considered suc
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Invertibility Issues for Toeplitz Plus Hankel Operators and Their Close Relatives,opf plus Hankel operators and generalized Toeplitz plus Hankel operators. Special attention is paid to a newly developed method, which allows to establish necessary, sufficient and also necessary and sufficient conditions of invertibility, one-sided and generalized invertibility for wide classes of
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