2017
DOI: 10.1021/acs.nanolett.6b04891
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Boosting Hole Mobility in Coherently Strained [110]-Oriented Ge–Si Core–Shell Nanowires

Abstract: The ability of core–shell nanowires to overcome existing limitations of heterostructures is one of the key ingredients for the design of next generation devices. This requires a detailed understanding of the mechanism for strain relaxation in these systems in order to eliminate strain-induced defect formation and thus to boost important electronic properties such as carrier mobility. Here we demonstrate how the hole mobility of [110]-oriented Ge–Si core–shell nanowires can be substantially enhanced thanks to t… Show more

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Cited by 60 publications
(72 citation statements)
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References 28 publications
(46 reference statements)
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“…We start with estimating the elastic scattering length using l e = µm v F /e [63] with µ the hole mobility, m the effective hole mass and v F the Fermi velocity. We use µ ≈ 3500 cm 2 /Vs (determined at 4 K, see [64]) and m ≈ 0.5m e for the mixed heavy and light holes [54,65] with m e the free electron mass. To obtain the Fermi velocity we use the solutions of the Schrödinger equation for a cylindrical potential well and find the expression for the Fermi energy of the n th subband with quantum number l as E n,l =h 2 α 2 n−1,l /2m R 2 [66] with α n,l the l th root of the n th order Bessel function and R the wire radius.…”
Section: Junction Characteristicsmentioning
confidence: 99%
“…We start with estimating the elastic scattering length using l e = µm v F /e [63] with µ the hole mobility, m the effective hole mass and v F the Fermi velocity. We use µ ≈ 3500 cm 2 /Vs (determined at 4 K, see [64]) and m ≈ 0.5m e for the mixed heavy and light holes [54,65] with m e the free electron mass. To obtain the Fermi velocity we use the solutions of the Schrödinger equation for a cylindrical potential well and find the expression for the Fermi energy of the n th subband with quantum number l as E n,l =h 2 α 2 n−1,l /2m R 2 [66] with α n,l the l th root of the n th order Bessel function and R the wire radius.…”
Section: Junction Characteristicsmentioning
confidence: 99%
“…The lattice mismatch can be accommodated via elastic deformation of not only the shell, but also the core, depending on the relative thicknesses and chemical compositions 18 . This increases the capabilities for engineering the strain and, thus, the electronic structure and properties of the heterostructure 1923 . Unlike quantum-dot heterostructures, where elastic accommodation of large misfit stresses is also possible 24 , the hetero-interface in nanowires can be several micrometres long, allowing for practical use in a wide variety of device concepts, e.g., in photovoltaics, lasers, thermoelectrics and electronics 25 .…”
Section: Introductionmentioning
confidence: 99%
“…Recently, band-structure engineering by controlled epitaxial growth of core-shell NWs provoked the investigation of one-dimensional hole-gas systems [8], attractive for both fundamental studies and future nanoelectronics [9]. Despite the vast body of pioneering experimental work on GeSi [10] and Ge-Si core-shell structures [11,12] the investigation of Coulomb blockade effects in pure Ge based nanostructures is still evasive. This is mainly associated to limitations in fabricating reliable contacts to Ge nanostructures [13].…”
mentioning
confidence: 99%