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Tight-binding calculations of the optical response of optimally P-doped Si nanocrystals: a model for localized surface plasmon resonance

Physical review letters, 2013-10, Vol.111 (17), p.177402-177402, Article 177402

2013

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Infrared photoconduction at the diffusion length limit in HgTe nanocrystal arrays

Nature communications, 2021-03, Vol.12 (1), p.1794-1794, Article 1794

2021

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High charge mobility in two-dimensional percolative networks of PbSe quantum dots connected by atomic bonds

Nature communications, 2015-09, Vol.6 (1), p.8195-8195, Article 8195

2015

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Carrier mobility in strained Ge nanowires

Journal of applied physics, 2012-10, Vol.112 (8), p.084301-1-4

2012

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Theoretical investigation of the phonon-limited carrier mobility in (001) Si films

Journal of applied physics, 2016-11, Vol.120 (17)

2016

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Magnetic-Phase Dependence of the Spin Carrier Mean Free Path in Graphene Nanoribbons

Physical review letters, 2016-06, Vol.116 (23), p.236602-236602, Article 236602

2016

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Drift velocity versus electric field in ⟨110⟩ Si nanowires: Strong confinement effects

Applied physics letters, 2015-08, Vol.107 (6)

2015

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Electronic structure and electron mobility in Si1– xGex nanowires

Applied physics letters, 2017-01, Vol.110 (5)

2017

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From semiconductor nanocrystals to artificial solids with dimensionality below two

Physical chemistry chemical physics : PCCP, 2014-12, Vol.16 (47), p.25734-2574

Delerue, Christophe

2014

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Highlights from the previous volumes

Europhysics letters, 2017-10, Vol.120 (1), p.00000

2017

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Impurity-limited mobility and variability in gate-all-around silicon nanowires

Applied physics letters, 2012-04, Vol.100 (15), p.153119-153119-4

2012

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Hole mobility in Ge/Si core/shell nanowires: What could be the optimum?

Applied physics letters, 2014-12, Vol.105 (23)

2014

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Order and progress

Nature materials, 2016-05, Vol.15 (5), p.498-499

Delerue, Christophe

2016

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Colloidal nanocrystals as LEGO® bricks for building electronic band structure models

Physical chemistry chemical physics : PCCP, 2018, Vol.20 (12), p.8177-8184

2018

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Colloidal nanocrystals as LEGO® bricks for building electronic band structure modelsElectronic supplementary information (ESI) available: Additional figures of the comparison between atomistic tight-binding results and the LEGO® model for other investigated structures of CdSe and PbSe compounds. See DOI: 10.1039/c7cp08400e

2018-03

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Single-exciton optical gain in semiconductor nanocrystals: Positive role of electron-phonon coupling

Physical review. B, 2016-03, Vol.93 (11), Article 115416

2016

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Screening and polaronic effects induced by a metallic gate and a surrounding oxide on donor and acceptor impurities in silicon nanowires

Journal of applied physics, 2008-04, Vol.103 (7), p.073703-1-5

2008

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A tight-binding model for illustrating exciton confinement in semiconductor nanocrystals

The Journal of chemical physics, 2024-03, Vol.160 (11)

2024

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Robustness of states at the interface between topological insulators of opposite spin Chern number

Europhysics letters, 2017-06, Vol.118 (6), p.67003

2017

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Fully Atomistic Simulations of Phonon-Limited Mobility of Electrons and Holes in \langle \hbox\rangle-, \langle \hbox\rangle-, and \langle \hbox\rangle -Oriented Si Nanowires

IEEE transactions on electron devices, 2012-05, Vol.59 (5), p.1480-1487

2012

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Assessment of carrier-multiplication efficiency in bulk PbSe and PbS

Nature physics, 2009-11, Vol.5 (11), p.811-814

2009

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Dirac Cones, Topological Edge States, and Nontrivial Flat Bands in Two-Dimensional Semiconductors with a Honeycomb Nanogeometry

Physical review. X, 2014, Vol.4 (1), p.011010, Article 011010

2014

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Topological states in multi-orbital HgTe honeycomb lattices

Nature communications, 2015-03, Vol.6 (1), p.6316-6316, Article 6316

2015

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Optimization of carrier multiplication for more efficient solar cells : the case of Sn quantum dots

ACS nano, 2011, Vol.5, p.7318-7323

2011

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p Orbital Flat Band and Dirac Cone in the Electronic Honeycomb Lattice Article

ACS nano, 2020-09, Vol.14 (10)

2020

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Tight-binding calculations of the optical response of optimally P-doped Si nanocrystals: a model for localized surface plasmon resonance

Infrared photoconduction at the diffusion length limit in HgTe nanocrystal arrays

High charge mobility in two-dimensional percolative networks of PbSe quantum dots connected by atomic bonds

Carrier mobility in strained Ge nanowires

Theoretical investigation of the phonon-limited carrier mobility in (001) Si films

Magnetic-Phase Dependence of the Spin Carrier Mean Free Path in Graphene Nanoribbons

Drift velocity versus electric field in ⟨110⟩ Si nanowires: Strong confinement effects

Electronic structure and electron mobility in Si1– xGex nanowires

From semiconductor nanocrystals to artificial solids with dimensionality below two

Highlights from the previous volumes

Impurity-limited mobility and variability in gate-all-around silicon nanowires

Hole mobility in Ge/Si core/shell nanowires: What could be the optimum?

Order and progress

Colloidal nanocrystals as LEGO® bricks for building electronic band structure models

Single-exciton optical gain in semiconductor nanocrystals: Positive role of electron-phonon coupling

Screening and polaronic effects induced by a metallic gate and a surrounding oxide on donor and acceptor impurities in silicon nanowires

A tight-binding model for illustrating exciton confinement in semiconductor nanocrystals

Robustness of states at the interface between topological insulators of opposite spin Chern number

Fully Atomistic Simulations of Phonon-Limited Mobility of Electrons and Holes in \langle \hbox\rangle-, \langle \hbox\rangle-, and \langle \hbox\rangle -Oriented Si Nanowires

Assessment of carrier-multiplication efficiency in bulk PbSe and PbS

Dirac Cones, Topological Edge States, and Nontrivial Flat Bands in Two-Dimensional Semiconductors with a Honeycomb Nanogeometry

Topological states in multi-orbital HgTe honeycomb lattices

Optimization of carrier multiplication for more efficient solar cells : the case of Sn quantum dots

p Orbital Flat Band and Dirac Cone in the Electronic Honeycomb Lattice Article

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