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20172026
most citedSolutions of the Schroedinger equation for piecewise harmonic potentials: remarks on the asymptotic behavior of the wave functions

3 citations · 3 across the 7 of their papers we have counts for

collaborators

7 papers

math.FA2026

On Exposed (Symmetric) Tensors

Sheldon Dantas, Martin Mazzitelli, Jorge Tomás Rodríguez

We provide an example of a projective tensor product whose unit ball contains an exposed tensor which is not elementary. We then transfer the construction to the symmetric projecti…

math.CA2026

Fourier inequalities in variable Lebesgue spaces

Rodrigo Cardeccia, Matías I. Caruso, Martin Mazzitelli +1

We study the boundedness of the Fourier transform on variable Lebesgue spaces. We obtain necessary conditions and, independently, sufficient conditions on the exponents …

math.FA2022

On the strong subdifferentiability of the homogeneous polynomials and (symmetric) tensor products

Sheldon Dantas, Mingu Jung, Martin Mazzitelli +1

In this paper, we study the (uniform) strong subdifferentiability of the norms of the Banach spaces , and $\hat{\…

math.FA2020

On various types of density of numerical radius attaining operators

Sheldon Dantas, Sun Kwang Kim, Han Ju Lee +1

In this paper, we are interested in studying two properties related to the denseness of the operators which attain their numerical radius: the Bishop-Phelps-Bollobás point and oper…

math.FA2019

On some local Bishop-Phelps-Bollobás properties

Sheldon Dantas, Sun Kwang Kim, Han Ju Lee +1

We continue a line of study about some local versions of Bishop-Phelps-Bollobás type properties for bounded linear operators. We introduce and focus our attention on two of these l…

math.FA2019

Strong subdifferentiability and local Bishop-Phelps-Bollobás properties

Sheldon Dantas, Sun Kwang Kim, Han Ju Lee +1

It has been recently presented some local versions of the Bishop-Phelps-Bollobás type property for operators. In the present article, we continue studying these properties for mult…

quant-ph2017★ 3 cited

Solutions of the Schroedinger equation for piecewise harmonic potentials: remarks on the asymptotic behavior of the wave functions

F. D. Mazzitelli, M. D. Mazzitelli, P. I. Soubelet

We discuss the solutions of the Schroedinger equation for piecewise potentials, given by the harmonic oscillator potential for and an arbitrary function for $\ver…