2020
DOI: 10.1007/s10909-020-02473-8
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Kramers–Kronig Relations for the Dielectric Permittivity of the Coulomb System with a Single-Species Bose–Einstein Condensate

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Cited by 3 publications
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“…The Monk Horst‐Pack is particularly important for convergence, and accuracy is adjusted as 20 × 20 × 20 for optical and electronic properties, while for thermoelectric properties it increased to 30 × 30 × because denser k‐mesh is required. The bandgap‐dependent optical properties have been explored by Kramer‐Kronge relation 35 and the corresponding real ε 1 (ω), and imaginary ε 2 (ω) parts of dielectric constant are formulated as ε1()ω=1+2πP0ωε2()ωω2ω2dω, ε2()ω=e2hπm2ω2v,cBZMitaliccvk2δ[]ωcv()kωd3k. …”
Section: Methodsmentioning
confidence: 99%
“…The Monk Horst‐Pack is particularly important for convergence, and accuracy is adjusted as 20 × 20 × 20 for optical and electronic properties, while for thermoelectric properties it increased to 30 × 30 × because denser k‐mesh is required. The bandgap‐dependent optical properties have been explored by Kramer‐Kronge relation 35 and the corresponding real ε 1 (ω), and imaginary ε 2 (ω) parts of dielectric constant are formulated as ε1()ω=1+2πP0ωε2()ωω2ω2dω, ε2()ω=e2hπm2ω2v,cBZMitaliccvk2δ[]ωcv()kωd3k. …”
Section: Methodsmentioning
confidence: 99%