In this study, we solve an inverse nodal problem for p‐Laplacian Dirac system with boundary
conditions depending on spectral parameter. Asymptotic formulas of eigenvalues, nodal …

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 …

In the present paper, we consider the Sturm--Liouville equation with nonlocal boundary
conditions depending polynomially on the parameter. We obtain a result and give an …

In this study, we deal with the inverse nodal problem for Sturm-Liouville equation with
eigenparameter-dependent and jump conditions. Firstly, we obtain reconstruction formulas …

In this study, we discuss the inverse spectral problem for the energy-dependent Schrödinger
equation on a finite interval. We construct an isospectrality problem and obtain some …

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 …

In this article, we extend solution of inverse nodal problem for one-dimensional p-Laplacian
equation to the case when the boundary condition is polynomially eigenparameter. To find …

ON THE HIGH ORDER LIPSCHITZ STABILITY OF INVERSE NODAL PROBLEM FOR STRING
EQUATION Page 1 Dynamics of Continuous, Discrete and Impulsive Systems Series A …

The reconstruction of potential function using nodal parameters is an inverse problem that
has been studied in this work. An efficient and highly helpful transformation allowed for the …