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The computation involved here is quite simple compared to the numerical solution of the system differential equations with split boundary conditions.
Two methods for the numerical solution of a system of coupled, nonlinear ordinary differential equations with split boundary conditions are proposed.
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Phase equilibrium calculations converge less often as the number of phases and components increase, and for overall compositions closer to phase split boundaries and critical points.
In particular, we split the boundary vortex sheet into two parts at each time step.
With the sole major exception of the later Sino-Soviet split, the boundaries, institutions, and relationships fashioned in the late 1940s were very nearly the same ones that shaped world politics through the 1980s.
Since some communes have merged or split, administrative boundaries may vary.
The crack growth is found to change from constant acceleration to constant growth rate as the event of the low-angle grain boundary split is approached.
Split local absorbing boundary (SLAB) conditions are obtained by the operator splitting method, then the original problem is reduced to an initial boundary value problem on a bounded computational domain, which can be solved by the finite difference method.
We also extend the split local absorbing boundary (SLAB) method [Z. Xu, H. Han, Phys. Rev. E 74 (2006) 037704] to problems in multi-dimensional nonlinear cases by coupling the adaptive approach.
Cell cultures grown at 25° were synchronized with α factor at the G1/S boundary, split into two equal portions, then released into S phase at 25° and 32°, respectively.
Map of the Itoigawa-Shizuoka Tectonic Line (ISTL) as a boundary splitting the Honshu Island into NE and SW parts.
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