Computing and Visualization in Science View Homepage


Ontology type: schema:Periodical     


Journal Info

START YEAR

1997

PUBLISHER

Springer Berlin Heidelberg

LANGUAGE

en

HOMEPAGE

http://link.springer.com/journal/791

Recent publications latest 20 shown

  • 2019-02 Exploiting multilevel Toeplitz structures in high dimensional nonlocal diffusion
  • 2019-02 Computation of best L∞ exponential sums for 1 / x by Remez’ algorithm
  • 2019-02 Numerical solution of a phase field model for polycrystallization processes in binary mixtures
  • 2018-12 A massively parallel Eikonal solver on unstructured meshes
  • 2018-12 A nonlinear eigenmode solver for linear viscoelastic structures
  • 2018-12 Finite elements for scalar convection-dominated equations and incompressible flow problems: a never ending story?
  • 2018-12 Multilevel techniques for compression and reduction of scientific data—the univariate case
  • 2018-12 Numerical methods for fractional diffusion
  • 2018-12 Preface
  • 2018-07 Multigrid interpretations of the parareal algorithm leading to an overlapping variant and MGRIT
  • 2018-07 Influence of the phase accuracy of the coarse solver calculation on the convergence of the parareal method iteration for hyperbolic PDEs
  • 2018-07 Parallelizing spectral deferred corrections across the method
  • 2018-07 A non-intrusive parallel-in-time adjoint solver with the XBraid library
  • 2018-06-29 Homogenized out-of-plane shear response of three-scale fiber-reinforced composites
  • 2018-06 Wave propagation characteristics of Parareal
  • 2018-06 Time-parallel simulation of the decay of homogeneous turbulence using Parareal with spatial coarsening
  • 2018-06 Lossy data compression reduces communication time in hybrid time-parallel integrators
  • 2018-06 A numerical study of a semi-Lagrangian Parareal method applied to the viscous Burgers equation
  • 2018-03 Fast multipole preconditioners for sparse matrices arising from elliptic equations
  • 2018-03 Comparison of two local discontinuous Galerkin formulations for the subjective surfaces problem
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