Approximation discret de la Densite d etat surfacique pour un operateur de Schrodinger surfacique presque periodique
souabni boutheina

TL;DR
This paper proves that the surface state density of a nearly periodic discrete Schrödinger operator converges weakly to the continuous surface state density, bridging discrete and continuous spectral analysis.
Contribution
It establishes the weak convergence of the surface state density from discrete to continuous Schrödinger operators in a nearly periodic setting.
Findings
Weak convergence of surface state density proven
Discrete operator density approaches continuous density
Provides theoretical foundation for spectral analysis
Abstract
On va montrer que la densite d etat surfacique de de l operateur de Schrodinger presque periodique discret converge faiblement vers la Densite d etat surfacique continue .
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Taxonomy
TopicsElectromagnetic Scattering and Analysis · Quantum chaos and dynamical systems · Spectral Theory in Mathematical Physics
