Theory of band gap reduction due to conduction electrons in two-dimensional transition metal dichalcogenides: Imaginary frequency formalism

Two-dimensional transition metal dichalcogenides have a large direct band gap that shrinks with electron doping, with a sharp reduction at low density. Here, the authors develop the theory of band gap renormalization from many-body screening within the random phase approximation, where they consider full dynamical screening in the imaginary frequency domain. This method is analytically convenient and numerically accurate, with the results reproducing the low density $\ensuremath{\delta}\phantom{\rule{0}{0ex}}\mathcal{D}\ensuremath{\sim}{n}^{1/3}$ behavior expected from analysis of the self-energy integral, and agreeing well with available experimental data. This technique may be easily extended to other two dimensional semiconductors.

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Publication Details

Journal
Physical review. B./Physical review. B
Published
2025-04-08
DOI
https://doi.org/10.1103/physrevb.111.155408
Citations
1
Primary Topic
2D Materials and Applications
Type
article
Field-Weighted Citation Impact
0.52

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article

Theory of band gap reduction due to conduction electrons in two-dimensional transition metal dichalcogenides: Imaginary frequency formalism

Dmitry K. Efimkin, Oleg P. Sushkov, Harley D. Scammell, Jack N. Engdahl
1 citations
Physical review. B./Physical review. B
2D Materials and Applications
0.52
article

Theory of band gap reduction due to conduction electrons in two-dimensional transition metal dichalcogenides: Imaginary frequency formalism

Dmitry K. Efimkin, Oleg P. Sushkov, Harley D. Scammell, Jack N. Engdahl
article en
1 citations

Abstract

Two-dimensional transition metal dichalcogenides have a large direct band gap that shrinks with electron doping, with a sharp reduction at low density. Here, the authors develop the theory of band gap renormalization from many-body screening within the random phase approximation, where they consider full dynamical screening in the imaginary frequency domain. This method is analytically convenient and numerically accurate, with the results reproducing the low density $\ensuremath{\delta}\phantom{\rule{0}{0ex}}\mathcal{D}\ensuremath{\sim}{n}^{1/3}$ behavior expected from analysis of the self-energy integral, and agreeing well with available experimental data. This technique may be easily extended to other two dimensional semiconductors.

Physical review. B./Physical review. BVol. 111(15)
University of Technology Sydney (AU), Australian Regenerative Medicine Institute (AU), UNSW Sydney (AU), Monash University (AU)
Australian Research Council
Climate action
Openalex Percentile: Top 40%
2D Materials and Applications
0.52
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