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Walter Boscheri
Researcher at University of Ferrara
Publications - 73
Citations - 1579
Walter Boscheri is an academic researcher from University of Ferrara. The author has contributed to research in topics: Finite volume method & Discretization. The author has an hindex of 20, co-authored 56 publications receiving 1099 citations. Previous affiliations of Walter Boscheri include University of Trento & Free University of Bozen-Bolzano.
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A direct Arbitrary-Lagrangian-Eulerian ADER-WENO finite volume scheme on unstructured tetrahedral meshes for conservative and non-conservative hyperbolic systems in 3D
Walter Boscheri,Michael Dumbser +1 more
TL;DR: A new family of high order accurate Arbitrary-Lagrangian-Eulerian (ALE) one-step ADER-WENO finite volume schemes for the solution of nonlinear systems of conservative and non-conservative hyperbolic partial differential equations with stiff source terms on moving tetrahedral meshes in three space dimensions.
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Central Weighted ENO Schemes for Hyperbolic Conservation Laws on Fixed and Moving Unstructured Meshes
TL;DR: A novel family of arbitrary high order accurate central Weighted ENO (CWENO) finite volume schemes for the solution of nonlinear systems of hyperbolic conservation laws on fixed and moving unstructured simplex meshes in two and three space dimensions is presented.
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Arbitrary-Lagrangian-Eulerian One-Step WENO Finite Volume Schemes on Unstructured Triangular Meshes
Walter Boscheri,Michael Dumbser +1 more
TL;DR: In this article, a new class of high order accurate Arbitrary-Eulerian-Lagrangian (ALE) one-step WENO finite volume schemes for solving nonlinear hyperbolic systems of conservation laws on moving two dimensional unstructured triangular meshes is presented.
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Arbitrary-Lagrangian–Eulerian Discontinuous Galerkin schemes with a posteriori subcell finite volume limiting on moving unstructured meshes
Walter Boscheri,Michael Dumbser +1 more
TL;DR: In this paper, a new family of high order accurate fully discrete one-step Discontinuous Galerkin (DG) finite element schemes on moving unstructured meshes for the solution of nonlinear hyperbolic PDE in multiple space dimensions, which may also include parabolic terms in order to model dissipative transport processes, like molecular viscosity or heat conduction.
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Lagrangian ADER-WENO Finite Volume Schemes on Unstructured Triangular Meshes Based On Genuinely Multidimensional HLL Riemann Solvers
TL;DR: The genuinely multidimensional HLL Riemann solvers recently developed by Balsara et al are used to construct a new class of computationally efficient high order Lagrangian ADER-WENO one-step ALE finite volume schemes on unstructured triangular meshes to apply to two systems of hyperbolic conservation laws.