In [63], using CGO solutions, uniqueness was proven for the Calderón problem for Schrödinger operators having a more singular class of potentials, namely potentials conormal to submanifolds of R n, n ≥ 3.
A theory of a class of singular integrals on starlike Lipschitz surfaces in Rn is established.
In this paper, we present a version of the Omori Yau maximum principle, a Liouville-type result, and a Phragmen Lindelöff-type theorem for a class of singular elliPhragmen Lindelöff-typemannian manifold, which include theoremaplacian and the mean curvature operator.
We consider a spectral problem for a class of singular Sturm-Liouville operators on the unit interval with explicit singularity (2/x -(2/x^{2}), related to the Schrödinger operator with radially symmetric potential.
In this article, by employing a fixed point theorem in cones, we investigate the existence of a positive solution for a class of singular semipositone fractional differential equations with integral boundary conditions.
In this paper, we discuss the construction of a spline function for a class of singular two-point boundary-value problems.x-α(xαu′)′= f x,u),0<x⩽1,u(0)="A,u(1)="B.Five-point finite difference method using the above splines, is obtained it is shown to be order-h4 convergent for all α ∈ (0, 1).
In this article we provide an introductory study for a boundary value problem of a class of singular fractional nabla discrete time systems.
In this article, we study the boundary value problem of a class of a singular system of fractional nabla difference equations whose coefficients are constant matrices.
This note deals with a new computational method for solving a class of singular boundary value problems.
The well-posedness of a large class of singular partial differential equations of neutral type is discussed.
