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1

A note on the eigenvalues of the Hamiltonian of the harmonic oscillator perturbed by the potential

Fassari, Silvestro

Journal:

Reports on Mathematical Physics

Year:

1996

Language:

english

File:

PDF, 694 KB

english, 1996

2

Spectral properties of the Kronig–Penney Hamiltonian with a localized impurity

Fassari, Silvestro

Journal:

Journal of Mathematical Physics

Year:

1989

Language:

english

File:

PDF, 672 KB

english, 1989

3

On the Spectrum of the Schrdinger Hamiltonian of the One-Dimensional Harmonic Oscillator Perturbed by Two Identical Attractive Point Interactions

Fassari, Silvestro, Rinaldi, Fabio

Journal:

Reports on Mathematical Physics

Year:

2012

Language:

english

File:

PDF, 499 KB

english, 2012

4

On the spectrum of the Schrödinger Hamiltonian with a particular configuration of three one-dimensional point interactions

Fassari, Silvestro, Rinaldi, Fabio

Journal:

Reports on Mathematical Physics

Year:

2009

Language:

english

File:

PDF, 1.30 MB

english, 2009

5

On the eigenvalues of the Hamiltonian of the harmonic oscillator with the interaction (II)

Fassari, Silvestro, Inglese, Gabriele

Journal:

Reports on Mathematical Physics

Year:

1997

Language:

english

File:

PDF, 455 KB

english, 1997

6

A remarkable spectral feature of the Schrödinger Hamiltonian of the harmonic oscillator perturbed by an attractive δ′-interaction centred at the origin: double degeneracy and level crossing

Albeverio, Sergio, Fassari, Silvestro, Rinaldi, Fabio

Journal:

Journal of Physics A Mathematical and Theoretical

Year:

2013

Language:

english

File:

PDF, 647 KB

english, 2013

7

Coupling constant thresholds of perturbed periodic Hamiltonians

Fassari, Silvestro, Klaus, Martin

Journal:

Journal of Mathematical Physics

Year:

1998

Language:

english

File:

PDF, 1007 KB

english, 1998

8

A Remark on the Heat Equation with a Point Perturbation, the Feynman–Kac Formula with Local Time and Derivative Pricing

Albeverio, Sergio, Fassari, Silvestro, Rinaldi, Fabio

Journal:

Reports on Mathematical Physics

Year:

2015

Language:

english

File:

PDF, 167 KB

english, 2015

9

The discrete spectrum of the spinless one-dimensional Salpeter Hamiltonian perturbed by δ -interactions

Albeverio, Sergio, Fassari, Silvestro, Rinaldi, Fabio

Journal:

Journal of Physics A Mathematical and Theoretical

Year:

2015

Language:

english

File:

PDF, 1.03 MB

english, 2015

10

The Hamiltonian of the harmonic oscillator with an attractive $\delta ^{\prime} $-interaction centred at the origin as approximated by the one with a triple of attractive $\delta $-interactions

Albeverio, Sergio, Fassari, Silvestro, Rinaldi, Fabio

Journal:

Journal of Physics A Mathematical and Theoretical

Year:

2016

Language:

english

File:

PDF, 360 KB

english, 2016

11

The spectrum of the Schrödinger Hamiltonian for trapped particles in a cylinder with a topological defect perturbed by two attractive delta interactions

Silvestro, Fassari, Fabio, Rinaldi, Stefano, Viaggiu

Journal:

International Journal of Geometric Methods in Modern Physics

Year:

2018

Language:

english

File:

PDF, 569 KB

english, 2018

12

ON THE SPECTRUM OF THE ONE-DIMENSIONAL SCHRÖDINGER HAMILTONIAN PERTURBED BY AN ATTRACTIVE GAUSSIAN POTENTIAL

Fassari, Silvestro, Gadella, Manuel, Nieto, Luis Miguel, Rinaldi, Fabio

Journal:

Acta Polytechnica

Year:

2017

Language:

english

File:

PDF, 439 KB

english, 2017

13

Spectral properties of the two-dimensional Schr\"odinger Hamiltonian with various solvable confinements in the presence of a central point perturbation.

Fassari, Silvestro, Gadella, Manuel, Glasser, Lawrence, Nieto, Luis M., Rinaldi, Fabio

Journal:

Physica Scripta

Year:

2019

Language:

english

File:

PDF, 509 KB

english, 2019

14

The Birman-Schwinger Operator for a Parabolic Quantum Well in a Zero-Thickness Layer in the Presence of a Two-Dimensional Attractive Gaussian Impurity

Albeverio, Sergio, Fassari, Silvestro, Gadella, Manuel, Nieto, Luis M., Rinaldi, Fabio

Journal:

Frontiers in Physics

Year:

2019

File:

PDF, 607 KB

2019

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