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Exact nonreflective

The most commonly used BC methods can be classified into three main categories the exact nonreflective BC, the approximated nonreflective BC (also called the variational BC or VBC), and the damping region BC. In principle, exact nonreflective BCs can be obtained via numerical computation for crystalline systems under certain assumptions.One possible formulation of this type of BC is discussed below. However, exact BCs are not local in both space and time, meaning that information about all of the boundary atoms at all times is, in principle, necessary to compute them. Because the decay of the history dependence is rather slow, implementing such a BC scheme can be computationally very expensive. To reduce such a computational cost, E and co-workers introduced the VBC scheme. [Pg.334]

Figure 12 Schematic representation of (a) damping region BC (the region of interest is surrounded by a border region where damping of the outgoing waves takes place), and (b) coupled system for exact nonreflective BC (P is the region of interest and may contain inhomogeneities, while Q is the defect-free medium that surrounds it). Figure 12 Schematic representation of (a) damping region BC (the region of interest is surrounded by a border region where damping of the outgoing waves takes place), and (b) coupled system for exact nonreflective BC (P is the region of interest and may contain inhomogeneities, while Q is the defect-free medium that surrounds it).

See other pages where Exact nonreflective is mentioned: [Pg.335]    [Pg.335]   
See also in sourсe #XX -- [ Pg.334 ]




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