We prove uniqueness theorems for so-called half inverse spectral problem (and also for
some its modification) for second order differential pencils on a finite interval with Robin …

We study the inverse spectral problem of reconstructing energy-dependent Sturm–Liouville
equations from their Dirichlet spectra and sequences of the norming constants. For the class …

The uniqueness theorems for an inverse nonselfadjoint Sturm-Liouville problem with
symmetric potential and general boundary conditions are proved. The spectral data used for …

In this work, we consider inverse spectral problems for the Sturm–Liouville differential
operator on a d-star-type graph with standard matching conditions in the internal vertex …

Generally, the coefficients $ p (x) $ and $ q (x) $ of quadratic pencils of Sturm-Liouville
operators are uniquely determined by two spectra or one spectrum and norming constants …

In this paper, we consider the inverse spectral problem for the impulsive Sturm–Liouville
differential pencils on [0, π] with the Robin boundary conditions and the jump conditions at …

In this paper, a second order differential pencil, namely diffusion equation with Dirichlet
boundary conditions which includes conformable fractional derivatives of order α (0< α≤ 1) …

This paper is concerned to present and apply a new generalized fractional derivative, that is
the Generalized Hilfer-type (GH) fractional derivative. This derivative unifies various …

In this paper, we discuss the inverse problem for Sturm–Liouville operators with arbitrary
number of interior discontinuities and boundary conditions having fractional linear function …

We consider an inverse problem for the Dirac operator with the spectral parameter in the
boundary conditions. In this work, using Hochstadt and Lieberman's method (Hochstadt and …