A classical, hybrid Monte Carlo-molecular dynamic (MC-MD) algorithm is introduced for the study of phenomena like two-dimensional (2D) island stability or step-edge evolution on semiconductor surfaces. This method presents the advantages of working off lattice and utilizing bulk-fitted potentials. It is based on the introduction of collective moves, such as dimer jumps, in the MC algorithm. MD-driven local relaxations are considered as trial moves for the MC. The algorithm is applied to the analysis of 2D Si islands on Si(001). Results on early stages of island formation, island stability versus temperature and system size, and step-edge evolution are presented. In all cases good qualitative agreement with experimental results is found.
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Univ Chicago, Dept Chem, Chicago, IL 60637 USAUniv Chicago, Dept Chem, Chicago, IL 60637 USA
Chen, Yunjie
Kale, Seyit
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Univ Chicago, Dept Chem, Chicago, IL 60637 USAUniv Chicago, Dept Chem, Chicago, IL 60637 USA
Kale, Seyit
Weare, Jonathan
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Univ Chicago, Dept Stat, Chicago, IL 60637 USA
Univ Chicago, James Franck Inst, Chicago, IL 60637 USAUniv Chicago, Dept Chem, Chicago, IL 60637 USA
Weare, Jonathan
Dinner, Aaron R.
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Univ Chicago, Dept Chem, Chicago, IL 60637 USAUniv Chicago, Dept Chem, Chicago, IL 60637 USA