2012
DOI: 10.1063/1.3678585
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Reordering orbitals of semiconductor multi-shell quantum dot-quantum well heteronanocrystals

Abstract: Based on self-consistent computational modeling of quantum dot-quantum well (QDQW) heteronanocrystals, we propose and demonstrate that conduction-electron and valence-hole orbitals can be reordered by controlling shell thicknesses, unlike widely known core/shell quantum dots (QDs). Multi-shell nanocrystals of CdSe/ZnS/CdSe, which exhibit an electronic structure of 1s-1p-2s-2p-1d-1f for electrons and 1s-1p-2s-2p-1d-2d for holes using thin ZnS and CdSe shells (each with two monolayers), lead to 1s-2s-1p-1d-1f-2p… Show more

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Cited by 28 publications
(12 citation statements)
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“…Schrodinger equation of an exciton is given as follows 30 :Here, the first and second terms are the carrier charge kinetic energies of the electron and hole, respectively. The subsequent term is the attractive Coulombic interaction energy between the electron and hole, ħ is the reduced Planck constant, and are the position dependent electron and hole effective masses, respectively.…”
Section: The Model and Theorymentioning
confidence: 99%
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“…Schrodinger equation of an exciton is given as follows 30 :Here, the first and second terms are the carrier charge kinetic energies of the electron and hole, respectively. The subsequent term is the attractive Coulombic interaction energy between the electron and hole, ħ is the reduced Planck constant, and are the position dependent electron and hole effective masses, respectively.…”
Section: The Model and Theorymentioning
confidence: 99%
“…In the said structure, the electron moves in a mean potential induced by the hole and similarly, the hole moves in a mean potential induced by the electron 32 . In HF (Hartree-Fock) calculations, the carriers Schrodinger equations can be simplified as 30 :In these equations, q e and q h are the charges, and R e (r) and R h (r) represents the radial wavefunctions of the electron and hole, respectively. φ e (φ h ) is the Coulombic potential generated by the electron (hole).…”
Section: The Model and Theorymentioning
confidence: 99%
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“…23,52 Wave function engineering approach for band alignment and wave function overlap. With the internal structure of the CSQDs determined as CdxZn1-xTe/CdSe using EXAFS, TEM, and elemental analysis, we then applied a simple wave function engineering approach 55 (see SI section 13 for details) to determine the band alignment regime and electron-hole wave function overlap for the lowest-energy 1Shh and 1Se states. In this method, an effective mass approximation was made in order to simplify the atomic-scale variation of potentials.…”
Section: Particle Models and Control Experimentsmentioning
confidence: 99%
“…23,52 Wave function engineering approach for band alignment and wave function overlap. With the internal structure of the CSQDs determined as CdxZn1-xTe/CdSe using EXAFS, TEM, and elemental analysis, we then applied a simple wave function engineering approach 55 (see SI section…”
Section: Bond ∆R (å)mentioning
confidence: 99%