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Counterexample to Barcilon’s Uniqueness Theorem for the Fourth-Order Inverse Spectral Problem
Bondarenko N.P.
In this paper, we construct a counterexample to the uniqueness theorem by Barcilon (Geophys J Int
Regularization and Inverse Spectral Problems for Differential Operators with Distribution Coefficients
Bondarenko N.P.
. Furthermore, our regularization results are applied to inverse spectral theory. We study a new type of inverse
Inverse Sturm–Liouville Problem with Spectral Parameter in the Boundary Conditions
Bondarenko N.P., Chitorkin E.E.
of the spectral parameter in the first boundary condition and with entire analytic functions in the second one
On the spectral stability of functional-differential equations
Rossovskii L.E.
On the spectral stability of functional-differential equations
Solving the inverse Sturm–Liouville problem with singular potential and with polynomials in the boundary conditions
Chitorkin E.E., Bondarenko N.P.
–Liouville problem with complex-valued singular potential and with polynomials of the spectral parameter
Automorphisms of spectral lattices of positive contractions on von Neumann algebras
Turilova E.
© 2014, Pleiades Publishing, Ltd. We show that any spectral lattice orthoautomorphism
Theory of spectral sequences. II
Lisica J.T.
In this paper, we continue to discuss the theory of spectral sequences in Abelian categories
Necessary and Sufficient Conditions for Solvability of an Inverse Problem for Higher-Order Differential Operators
Bondarenko N.P.
We consider an inverse spectral problem that consists in the recovery of the differential
Commutativity of projections and characterization of traces on Von Neumann algebras
Bikchentaev A.
spectral theorem
Commutation of Projections and Characterization of Traces on von Neumann Algebras. III
Bikchentaev A.
Spectral theorem

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