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 …

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 …

We consider a discrete Sturm–Liouville problem with Dirichlet boundary conditions. We
show that the specification of the eigenvalues and weight numbers uniquely determines the …

In this paper, we consider the inverse spectral problem for the impulsiveSturm-Liouville
differential pencils on \left0,π\right with theRobin boundary conditions and the jump …

In this study, the inverse nodal problem is solved for p-Laplacian Schrödinger equation with
energy-dependent potential function with the Dirichlet conditions. Asymptotic estimates of …

This paper deals with the boundary value problem involving the differential equation ℓy:=−
y′′+ qy= λy subject to the eigenparameter dependent boundary conditions along with the …

In this study, solution of inverse nodal problem for one-dimensional p-Laplacian diffusion
equation is extended to the case that boundary condition depends on polynomial eigen …

Application of boundary value problems (BVP's) on an arbitrary time scale T is a fairly new
and important subject in mathematics. In this study, we deal with an eigenvalue problem for …

This paper deals with the boundary value problem involving the differential equation ell y:=-
y''+ qy= lambda y, subject to the eigenparameter dependent boundary conditions along with …

The aim of this paper is to establish a robust theoretical and numerical framework for
implementing the generalized spectrum approximation method in the context of quadratic …