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The space time flux integral computation is carried out at the boundaries of each triangular space time control volume using the Simpson quadrature rule in space and Gauss Legendre quadrature in time.
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Since the boundaries of the computational domain are identical to the boundaries of the triangular cross sections of the channel, this method provides good accuracy in the numerical solution [45, 46].
We then compute the WVP of each triangular curve by shearing that of its triangle hull.
By linking the center of each triangular element and the mid-point of each elemental side, a multiangular region, referred to as an exclusive subdomain, is defined.
The far wall of each triangular arena contained two recessed food wells, 3.5 cm in diameter and 2 cm deep.
For this equation, s refers to the length of each side of the square base and l refers to the slant height of each triangular side.
Red lines show boundaries of each domain.
In this case, the basin boundaries comprise the boundaries of each connected part of the basin.
Vertical lines show the boundaries of each fragment.
The derailment safety can be evaluated by judging whether the scatter points are within the boundary limit of the triangular safety domain.
Moreover, a significant coupling relation, L + 1 = O(|ln h|), is found for interface problems by using the nonconforming combinations, where (L + 1) is the total number of particular solutions used in the Ritz-Galerkin method, and h is the maximal boundary length of triangular elements in the finite element method.
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