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.
In greater generality, if q is a singular residue class mod t, then the system is singular in any dimension nq (n = 1,2,...).
Using the combination of boxplots for the whole data and for the singular classes and following clinical judgment, the 25 markers on which the breast cancer classes were derived were reduced to 14 by dismissing those biomarkers that had 'no role' in the class definition (i.e., had an identical overall distribution even when considered in any specific class).
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.
But they do usually yield a singular soundbite that the chattering classes seize and the TV networks repeatedly loop.
These findings suggest that both classes function in a singular pathway that is centered on Ctf7/Eco1 (herein termed Ctf7) regulation.
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.
