1. Microscopic modeling and optimal operation of plasma enhanced atomic layer deposition.
- Author
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Ding, Yangyao, Zhang, Yichi, Orkoulas, Gerassimos, and Christofides, Panagiotis D.
- Subjects
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MONTE Carlo method , *ATOMIC layer deposition , *MOORE'S law , *ARTIFICIAL neural networks , *DENSITY functional theory , *OXYGEN plasmas - Abstract
• Kinetic Monte-Carlo modeling of PEALD. • Calculation of kMC model parameters via DFT. • Comparison with experimental data. • Neural network modeling for determining optimal operating conditions. Plasma enhanced atomic layer deposition (PEALD) is one of the most widely adopted deposition methods used in the semiconductor industry. It is chosen largely due to its superior ability to produce ultra-thin high-k dielectric films, which are needed for the further miniaturization of microelectronic devices with the pace of Moore's Law. In contrast to the traditional thermal atomic layer deposition (ALD) method, PEALD allows for high deposition growth per cycle (GPC) under low operating temperature with the help of high energy plasma species. Despite the experimental effort in finding new precursors and plasmas, the detailed surface structures and reaction mechanisms in various PEALD processes remain hard to understand because of the limitation of current in-situ monitoring techniques and the deficiency of the first-principles based analysis. Therefore, in this work, an accurate, yet efficient kinetic Monte Carlo (kMC) model and an associated machine learning (ML) analysis are proposed to capture the surface deposition mechanism and to propose optimal operating conditions of the HfO 2 thin-film PEALD using tetrakis-dimethylamino-Hafnium (TDMAHf) and oxygen plasma. Density Functional Theory (DFT) calculations are performed to obtain the key kinetic parameters and the structural details, subsequently employed in the kMC model. After the kMC model is validated by experimental data, a database is generated to explore a variety of precursor partial pressure and substrate temperature combinations using the kMC algorithm. A feed-forward Bayesian regularized artificial neural network (BRANN) is then constructed to characterize the input–output relationship and to investigate the optimal operating conditions. [ABSTRACT FROM AUTHOR]
- Published
- 2020
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