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Here, the "random walk on the boundary" method does not require charge density computation, and obtains the capacitance of the cube within a statistical error of 2.7×10−7, the most accurate estimate to date.
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This single-domain boundary element method does not define any subdomains, nor does it use any imaginary interfaces.
Unlike traditional numerical methods, the proposed solution using the Laplace-transform boundary element method does not require discretization in spatial and temporal dimensions.
Also, the proposed boundary-based method does not require the tedious design parameterization of internal domain.
Contrary to lattice Boltzmann or other commonly used immersed boundary implementations, our method does not require using any effective diameter.
The method does not involve any boundary conditions that prescribe the location of the ends of reconstructed fibers.
In contrast, our method does not need special boundary markers and can be applied to a relatively broader range of resolutions.
The method does not depend on beam boundary conditions, making it relatively simple to implement in any laboratory setting.
The proposed method does not require the application of axial load and is feasible for arbitrary types of boundary conditions.
Like population-to-provider ratios, the 2SFCA method does not utilise spatial movement data but rather it groups populations and health care services within a common boundary.
The method doesn't matter.
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