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20202026
most citedOn domain properties of Bessel-type operators

8 citations · 25 across the 18 of their papers we have counts for

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6 papers · 1 filter

math-ph2024

The exotic structure of the spectral -function for the Schrödinger operator with Pöschl--Teller potential

Guglielmo Fucci, Jonathan Stanfill

This work focuses on the analysis of the spectral -function associated with a Schrödinger operator endowed with a Pöschl--Teller potential. We construct the spectral -functio…

math.SP2024

Nonnegative extensions of Sturm-Liouville operators with an application to problems with symmetric coefficient functions

Christoph Fischbacher, Jonathan Stanfill

The purpose of this paper is to study nonnegative self-adjoint extensions associated with singular Sturm-Liouville expressions with strictly positive minimal operators. We provide…

math.AP2024

Factorizations and Power Weighted Rellich and Hardy--Rellich-Type Inequalities

Fritz Gesztesy, Michael M. H. Pang, Jake Parmentier +1

We revisit and extend a variety of inequalities related to power weighted Rellich and Hardy--Rellich inequalities, including an inequality due to Schmincke.

math-ph2024★ 2 cited

The spectral -function for quasi-regular Sturm--Liouville operators

Guglielmo Fucci, Mateusz Piorkowski, Jonathan Stanfill

In this work we analyze the spectral -function associated with the self-adjoint extensions, , of quasi-regular Sturm--Liouville operators that are bounded from below. B…

math.AP2024★ 1 cited

Logarithmic Refinements of a Power Weighted Hardy--Rellich-Type Inequality

Fritz Gesztesy, Michael M. H. Pang, Jonathan Stanfill

The principal purpose of this note is to prove a logarithmic refinement of the power weighted Hardy--Rellich inequality on -dimensional balls, valid for the largest variety of u…

math.SP2024

Finer limit circle/limit point classification for Sturm-Liouville operators

Mateusz Piorkowski, Jonathan Stanfill

In this paper we introduce an index which we call the `regularization index' associated to the endpoints, , of no…