Academician profile · PROFESÖR
FATİH ERMAN
İZMİR YÜKSEK TEKNOLOJİ ENSTİTÜSÜ
- Ana Dal Fen Bilimleri ve Matematik Temel Alanı
- Yan Dal Fizik
- İZMİR YÜKSEK TEKNOLOJİ ENSTİTÜSÜ
- FEN FAKÜLTESİ
Scopus (SJR)
Q1
4
Q2
15
Q3
3
Q4
2
WoS (JCR)
Q1
1
Q2
13
Q3
10
Q4
1
TR Index
2
articles
Articles
- 2025 Completeness Relation in Renormalized Quantum Systems
- 2024 Explicit Derivation of the Propagator for a Point Interaction in Three Dimensional Hyperbolic Space
- 2024 Completeness of energy eigenfunctions for the reflectionless potential in quantum mechanics
- 2024 The harmonic oscillator potential perturbed by a combination of linear and non-linear Dirac delta interactions with application to Bose–Einstein condensation
- 2023 On Schrödinger operators modified by δ interactions
- 2022 A direct method for the low energy scattering solution of delta shell potentials
- 2022 Rank one perturbations supported by hybrid geometries and their deformations
- 2020 Green’s function formulation of multiple nonlinear Dirac δ-function potential in one dimension
- 2020 The Propagators for δ and δ′ Potentials With Time-Dependent Strengths
- 2019 A Perturbative Approach to the Tunneling Phenomena
- 2018 On the number of bound states of semirelativistic Hamiltonian with Dirac delta potentials in one dimension
- 2018 On scattering from the one-dimensional multiple Dirac delta potentials
- 2017 On the number of bound states of point interactions on hyperbolic manifolds
- 2017 Renormalization of Dirac Delta Potentials Through the MinimalExtension of Heisenberg Algebra
- 2017 One-dimensional semirelativistic Hamiltonian with multiple Dirac delta potentials
- 2017 A singular one-dimensional bound state problem and its degeneracies
- 2016 Recursion formula for the Green’xxs function of a Hamiltonian for several types of Dirac delta-function potentials in curved spaces
- 2014 Nondegeneracy of the ground state for nonrelativistic Lee model
- 2013 A many-body problem with point interactions on two-dimensional manifolds
- 2012 Non-relativistic Lee model in two-dimensional Riemannian manifolds