Search Results - "Giraldo, F.X."

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  1. 1

    A study of spectral element and discontinuous Galerkin methods for the Navier–Stokes equations in nonhydrostatic mesoscale atmospheric modeling: Equation sets and test cases by Giraldo, F.X., Restelli, M.

    Published in Journal of computational physics (01-04-2008)
    “…We present spectral element (SE) and discontinuous Galerkin (DG) solutions of the Euler and compressible Navier–Stokes (NS) equations for stratified fluid flow…”
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    Journal Article
  2. 2

    Nodal High-Order Discontinuous Galerkin Methods for the Spherical Shallow Water Equations by Giraldo, F.X., Hesthaven, J.S., Warburton, T.

    Published in Journal of computational physics (20-09-2002)
    “…We present a high-order discontinuous Galerkin method for the solution of the shallow water equations on the sphere. To overcome well-known problems with polar…”
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    Journal Article
  3. 3

    A nodal triangle-based spectral element method for the shallow water equations on the sphere by Giraldo, F.X., Warburton, T.

    Published in Journal of computational physics (20-07-2005)
    “…A nodal triangle-based spectral element (SE) method for the shallow water equations on the sphere is presented. The original SE method uses quadrilateral…”
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    Journal Article
  4. 4

    Adaptive discontinuous evolution Galerkin method for dry atmospheric flow by Yelash, L., Müller, A., Lukáčová-Medvid'ová, M., Giraldo, F.X., Wirth, V.

    Published in Journal of computational physics (01-07-2014)
    “…We present a new adaptive genuinely multidimensional method within the framework of the discontinuous Galerkin method. The discontinuous evolution Galerkin…”
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    Journal Article
  5. 5

    Analysis of the Turkel–Zwas Scheme for the Two-Dimensional Shallow Water Equations in Spherical Coordinates by Neta, B, Giraldo, F.X, Navon, I.M

    Published in Journal of computational physics (01-05-1997)
    “…A linear analysis of the shallow water equations in spherical coordinates for the Turkel–Zwas (T–Z) explicit large time-step scheme is presented. This paper…”
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    Journal Article
  6. 6

    Variational multiscale stabilization of high-order spectral elements for the advection–diffusion equation by Marras, S., Kelly, J.F., Giraldo, F.X., Vázquez, M.

    Published in Journal of computational physics (30-08-2012)
    “…One major issue in the accurate solution of advection-dominated problems by means of high-order methods is the ability of the solver to maintain monotonicity…”
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  7. 7

    High-order discontinuous element-based schemes for the inviscid shallow water equations: Spectral multidomain penalty and discontinuous Galerkin methods by Escobar-Vargas, J.A., Diamessis, P.J., Giraldo, F.X.

    “…Two commonly used types of high-order-accuracy element-based schemes, collocation-based spectral multidomain penalty methods (SMPM) and nodal discontinuous…”
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  8. 8

    Strong and weak Lagrange-Galerkin spectral element methods for the shallow water equations by Giraldo, F.X.

    “…The Lagrange-Galerkin spectral element method for the two-dimensional shallow water equations is presented. The equations are written in conservation form and…”
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  9. 9

    Hybrid Eulerian-Lagrangian Semi-Implicit Time-Integrators by Giraldo, F.X.

    “…Hybrid Eulerian-Lagrangian semi-implicit time-integrators (HELSI) are presented which use the standard semi-implicit formulation as their starting point. The…”
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  10. 10

    A spectral element semi-Lagrangian (SESL) method for the spherical shallow water equations by Giraldo, F.X., Perot, J.B., Fischer, P.F.

    Published in Journal of computational physics (20-09-2003)
    “…A spectral element semi-Lagrangian (SESL) method for the shallow water equations on the sphere is presented. The sphere is discretized using a hexahedral grid…”
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    Journal Article
  11. 11

    Lagrange–Galerkin Methods on Spherical Geodesic Grids by Giraldo, Francis X.

    Published in Journal of computational physics (01-09-1997)
    “…Lagrange–Galerkin finite element methods that are high-order accurate, exactly integrable, and highly efficient are presented. This paper derives generalized…”
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  12. 12

    Stability analysis for Eulerian and semi-Lagrangian finite-element formulation of the advection-diffusion equation by Giraldo, F.X., Neta, B.

    “…This paper analyzes the stability of the finite-element approximation to the linearized two-dimensional advection-diffusion equation. Bilinear basis functions…”
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    Journal Article