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. 2016 Sep 30:6:34082.
doi: 10.1038/srep34082.

Material gain engineering in GeSn/Ge quantum wells integrated with an Si platform

Affiliations

Material gain engineering in GeSn/Ge quantum wells integrated with an Si platform

H S Mączko et al. Sci Rep. .

Abstract

It is shown that compressively strained Ge1-xSnx/Ge quantum wells (QWs) grown on a Ge substrate with 0.1 ≤ x ≤ 0.2 and width of 8 nm ≤ d ≤ 14 nm are a very promising gain medium for lasers integrated with an Si platform. Such QWs are type-I QWs with a direct bandgap and positive transverse electric mode of material gain, i.e. the modal gain. The electronic band structure near the center of Brillouin zone has been calculated for various Ge1-xSnx/Ge QWs with use of the 8-band kp Hamiltonian. To calculate the material gain for these QWs, occupation of the L valley in Ge barriers has been taken into account. It is clearly shown that this occupation has a lot of influence on the material gain in the QWs with low Sn concentrations (Sn < 15%) and is less important for QWs with larger Sn concentration (Sn > 15%). However, for QWs with Sn > 20% the critical thickness of a GeSn layer deposited on a Ge substrate starts to play an important role. Reduction in the QW width shifts up the ground electron subband in the QW and increases occupation of the L valley in the barriers instead of the Γ valley in the QW region.

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Figures

Figure 1
Figure 1
A scheme of a Ge1−xSnx/Ge QW deposited on a virtual Ge substrate. The QW is in the region where the in-plane lattice constant formula image.
Figure 2
Figure 2
The direct (black lines) and indirect bandgap (blue lines) in unstrained Ge1−xSnx (thin lines) and coherently strained Ge1−xSnx on Ge (thick lines). (b) Critical thickness of Ge1−xSnx layer deposited on Ge substrate. (c) The HH/LH band and conduction band at the Γ and L point in unstrained Ge1−xSnx (thin lines) and coherently strained Ge1−xSnx on Ge (thick lines).
Figure 3
Figure 3
(a) Electron, heavy hole (black lines) and light hole (grey line) potentials for the 12 nm wide Ge0.85Sn0.15/Ge QW together with the electron (blue lines) and hole (red lines) confined states energies and the L valley minimum energy in Ge barriers (green line). (b) The energy of the 1 h1e transition in QW (black circles) and the energy difference 1 hL between the first electron level in QW and L valley in Ge barriers (open circles) obtained for Ge1−xSnx/Ge QWs of various Sn concentrations and the width corresponding to the critical thickness at a given Sn concentration.
Figure 4
Figure 4
The electronic band structures along the [100] direction for 8, 10, 12 and 14 nm wide Ge0.8sSn0.1s/Ge QWs.
Figure 5
Figure 5
Material TE gain for 12 nm wide QWs with 20%, 15%, 10% Sn contents. There is TE gain calculated with the influence of the L valley (solid lines) and without it (dashed lines).
Figure 6
Figure 6
TE mode of the material gain for 12 nm wide Ge1−xSnx/Ge QWs with various Sn concentrations and carrier densities n. Vertical dashed lines show the energy of the fundamental QW transition for each QW.
Figure 7
Figure 7
TE mode of the material gain at the peak position obtained for various Sn concentrations for 12 nm wide Ge1−xSnx/Ge QWs with various Sn concentrations.
Figure 8
Figure 8
TE mode of the material gain for Ge1−xSnx/Ge QWs with various widths and Sn concentrations.
Figure 9
Figure 9
The peak energy (a) and value (b) obtained for Ge1−xSnx/Ge QWs with various widths and Sn concentrations.

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