Structure of the Spectra and Resonances of Schrödinger Operators | Zendy

Tahar Bouguetaia | Zendy; Bekkai Messirdi | Zendy

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Structure of the Spectra and Resonances of Schrödinger Operators

Author(s) -

Tahar Bouguetaia,

Bekkai Messirdi

Publication year - 2020

Publication title -

momona ethiopian journal of science

Language(s) - English

Resource type - Journals

eISSN - 2220-184X

pISSN - 2073-073X

DOI - 10.4314/mejs.v12i1.6

Subject(s) - hamiltonian (control theory) , schrödinger's cat , harmonic oscillator , operator (biology) , hydrogen atom , spectral line , spectrum (functional analysis) , physics , mathematical physics , quantum mechanics , mathematics , chemistry , mathematical optimization , biochemistry , repressor , transcription factor , group (periodic table) , gene

The main goal of this paper is to study the spectrum and resonances of several classes of Schrödinger operators. Two important examples occurring in mathematical physics are discussed: harmonic oscillator and Hamiltonian of hydrogen atom. Keywords: Schrödinger operator, Spectrum, Periodic potential, Resonances.

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