The indirect electronic bandgap is the Achille’s heel of Silicon, hindering monolithic integration of lasers for Silicon photonics. Metastable hexagonal polytypes of SiGe are very promising to achieve the direct gap within the Si technology. The main approaches to get these hexagonal polytypes and particularly the hexagonal diamond (2H) phase are discussed. The best quality of 2H Si and Ge has been obtained by exploiting core/shell nanowires [1]: a wurtzite GaAs/P core provides the crystallographic template for the Si/Ge hexagonal shell and together with the lower surface energy of the hexagonal phases allows his epitaxial growth [2]. We will discuss the main problems of this approach from a theoretical perspective, particularly focusing on crystalline defects affecting the hexagonal Si/Ge nanowires (Fig. 1). Then, pressure induced phase transitions in Si and Ge will be presented, focusing on the multiscale modelling of nanoindentation process. In this contest, results obtained with unique methods and novel tools, such as solid-state nudge elastic band (NEB) and machine learning Interatomic potentials, will be also presented [3]. Finally, 2D -hexagonal inclusions in Si and Ge will be discussed. Classically, these would be extended crystalline defects in the cubic phase of Si and Ge, but we will show how these defects could be exploited to form quantum wells with direct gap, potentially very interesting for quantum and optoelectronic applications. [1] E. Fadaly et al., Nano Lett. 2021, 21, 8, 3619–3625. [2] E. Scalise et al., Appl. Surf. Science 2021, 545, 148948. [3] G. Ge et al., ACTA MATERIALIA, 263(15 January 2024) [10.1016/j.actamat.2023.119465]
Scalise, E., Rovaris, F., Marzegalli, A. (2023). Hexagonal Si and Ge polytypes for silicon photonics. Intervento presentato a: 15th International Conference on Physics of Advanced Materials (ICPAM-15), Sharm El Sheikh, Egypt.
Hexagonal Si and Ge polytypes for silicon photonics
Emilio Scalise
;Fabrizio Rovaris;Anna Marzegalli
2023
Abstract
The indirect electronic bandgap is the Achille’s heel of Silicon, hindering monolithic integration of lasers for Silicon photonics. Metastable hexagonal polytypes of SiGe are very promising to achieve the direct gap within the Si technology. The main approaches to get these hexagonal polytypes and particularly the hexagonal diamond (2H) phase are discussed. The best quality of 2H Si and Ge has been obtained by exploiting core/shell nanowires [1]: a wurtzite GaAs/P core provides the crystallographic template for the Si/Ge hexagonal shell and together with the lower surface energy of the hexagonal phases allows his epitaxial growth [2]. We will discuss the main problems of this approach from a theoretical perspective, particularly focusing on crystalline defects affecting the hexagonal Si/Ge nanowires (Fig. 1). Then, pressure induced phase transitions in Si and Ge will be presented, focusing on the multiscale modelling of nanoindentation process. In this contest, results obtained with unique methods and novel tools, such as solid-state nudge elastic band (NEB) and machine learning Interatomic potentials, will be also presented [3]. Finally, 2D -hexagonal inclusions in Si and Ge will be discussed. Classically, these would be extended crystalline defects in the cubic phase of Si and Ge, but we will show how these defects could be exploited to form quantum wells with direct gap, potentially very interesting for quantum and optoelectronic applications. [1] E. Fadaly et al., Nano Lett. 2021, 21, 8, 3619–3625. [2] E. Scalise et al., Appl. Surf. Science 2021, 545, 148948. [3] G. Ge et al., ACTA MATERIALIA, 263(15 January 2024) [10.1016/j.actamat.2023.119465]File | Dimensione | Formato | |
---|---|---|---|
Scalise-2023-ICPAM 15-preprint.pdf
accesso aperto
Descrizione: Intervento a convegno - Abstract
Tipologia di allegato:
Submitted Version (Pre-print)
Licenza:
Altro
Dimensione
638.18 kB
Formato
Adobe PDF
|
638.18 kB | Adobe PDF | Visualizza/Apri |
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.