2018
DOI: 10.1007/978-3-662-55922-2_6
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Lattice Vibrations

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Cited by 5 publications
(10 citation statements)
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“…Most notable is that ϵ 1 in the 50 mM PBTTT shows regimes where ϵ 1 0 (Figure b). Typically, metals have negative ϵ 1 values due to free carrier attenuation at frequencies less than the plasma frequency and a positive ϵ 1 at frequencies greater than the plasma frequency due to polarization . In contrast, Lorentz-like oscillators (e.g., band gap transitions) typically exhibit ϵ 1 > 0.…”
Section: Resultsmentioning
confidence: 55%
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“…Most notable is that ϵ 1 in the 50 mM PBTTT shows regimes where ϵ 1 0 (Figure b). Typically, metals have negative ϵ 1 values due to free carrier attenuation at frequencies less than the plasma frequency and a positive ϵ 1 at frequencies greater than the plasma frequency due to polarization . In contrast, Lorentz-like oscillators (e.g., band gap transitions) typically exhibit ϵ 1 > 0.…”
Section: Resultsmentioning
confidence: 55%
“…Here, we explore the use of SE to quantify the complex dielectric function in PBTTT, model the dielectric-like and metal-like contributions to the observable optical properties, and relate these contributions to the measurable thermoelectric properties and SLoT parameters. The complex dielectric function is expressed as where ϵ 1 (ω) is the real component, and ϵ 2 (ω) is the imaginary component . The complex dielectric function can link measurable optical properties, such as reflectivity, to the calculable material parameters, such as carrier densities.…”
Section: Resultsmentioning
confidence: 99%
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“…For instance, the stronger the phonon–carrier interaction, the larger the n value. In classic crystalline semiconductors, the n value of 1.5 is an indication of an acoustic phonon, and larger than 1.5 is an indication of an optical phonon . However, the n index value is also dependent on nanostructure, temperature, etc.…”
Section: Resultsmentioning
confidence: 74%
“…ϵ­(ω) is a complex function expressed as ϵ­(ω) = ϵ 1 (ω) + i ϵ 2 (ω) where ϵ 1 (ω) and ϵ 2 (ω) are real and imaginary parts. The imaginary part is calculated by a summation over empty bands as , where Ω and ϵ 0 are volume of the simulation cell and vacuum dielectric constant, respectively, ℏ ω and u . r are the energy of incoming radiation and momentum operator, respectively, and v and c symbolize valence and conduction bands, respectively.…”
Section: Resultsmentioning
confidence: 99%