I will report the development of a semi-empirical self-consistent and environment-dependent model Hamiltonian, which is intended to treat large systems in the order of 10000 atoms. This covers a range of important physical phenomena that are too large to be treated with first-principles calculations. Our model features an aggressive treatment of environment-dependent effects, which are known to limit the accuracy of two-center models which do not include them. Specifically, we account for multi-center integrals, and we use a full iterative treatment of the self-consistency problem, which addressed the important role of charge redistribution. Our results indicate that our treatment is superior to other semi-empirical models that treat environment-dependency in a more phenomenological manner, and either ignore the charge redistribution, or treat it not at equal footing as the environment-dependency. The feasibility of this methodology has been tested for silicon.
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Self-consistent and environment-dependent Hamiltonian for quantum-mechanics materials simulations.