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We present new MUSCL techniques associated with cell-centered finite volume method on triangular meshes.
A high-order discontinuous Galerkin finite element method, on triangular elements, is used to model piezoelectric systems.
To this end, in this paper, a coupled numerical model for two-dimensional depth-averaged turbidity current system over erodible beds is developed using finite volume method on triangular grids.
In this work, the monotonicity of the symmetric cell-centred Multi-Point Flux Approximation (MPFA) method on triangular grids is studied for saturated and unsaturated flow in heterogeneous porous media.
In this paper we develop a partially penalty immersed finite element (PIFE) method on triangular grids for anisotropic flow models, in which the diffusion coefficient is a piecewise definite-positive matrix.
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We study time step restrictions due to linear stability constraints of Runge Kutta Discontinuous Galerkin methods on triangular grids.
This approach avoids the complexity of extending unsplit second order volume of fluid algorithms, advection methods, on triangular meshes.
In [F.J. Gaspar, J.L. Gracia, F.J. Lisbona, Fourier analysis for multigrid methods on triangular grids, SIAM J. Sci. Comput., in press], a Local Fourier Analysis (LFA) for multigrid methods with standard coarsening on triangular grids has been proposed.
We derive CFL conditions for the linear stability of the so-called Runge Kutta discontinuous Galerkin (RKDG) methods on triangular grids.
Chang [6] developed the extent analysis method based on triangular fuzzy numbers for pairwise comparisons.
Dai et al. (2016) proposed a new multi-attribute group decision-making method based on triangular fuzzy data structure with a MULTIMOORA approach to rank the best investment scenario from four alternatives.
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