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Smooth Particle Hydrodynamics with nonlinear Moving-Least-Squares WENO reconstruction to model anisotropic dispersion in porous media
(Elsevier, 2015)
Most numerical schemes applied to solve the advection-diffusion equation are affected by numerical diffusion. Moreover, unphysical results, such as oscillations and negative concentrations, may emerge when an anisotropic ...
Smooth Particle Hydrodynamics with nonlinear Moving-Least-Squares WENO reconstruction to model anisotropic dispersion in porous media
(Elsevier, 2015)
Most numerical schemes applied to solve the advection–diffusion equation are affected by numerical diffusion.
Moreover, unphysical results, such as oscillations and negative concentrations, may emerge when
an anisotropic ...
The application of interpolating MLS approximations to the analysis of MHD flows
(Elsevier B.V., 2003-09-01)
The element-free Galerkin method (EFGM) is a very attractive technique for solutions of partial differential equations, since it makes use of nodal point configurations which do not require a mesh. Therefore, it differs ...
An approximation problem in multiplicatively invariant spaces
(American Mathematical Society, 2017-07)
Let H be Hilbert space and (Ω, m) a σ-finite measure space. Multiplicatively invariant(MI) spaces are closed subspaces of L2(Ω, H) that are invariant under point-wise multiplication byfunctions from a fixed subset of L∞(Ω). ...
Median Approximations For Genomes Modeled As Matrices
(SPRINGERNEW YORK, 2016)
Median Approximations For Genomes Modeled As Matrices
(SpringerNew York, 2016)
GKB-FP: an algorithm for large-scale discrete ill-posed problems
(SpringerDordrechtHolanda, 2010)
Weighted least squares solutions of the equation AXB - C = 0
(Elsevier Science Inc, 2017-04)
Let H be a Hilbert space, L(H) the algebra of bounded linear operators on H and W ∈ L(H) a positive operator such that W^1/2 is in the p-Schatten class, for some 1 ≤ p < ∞. Given A,B ∈ L(H) with closed range and C ∈ L(H), ...