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ORCIDJournal of Computational Physics, Volume 358
Volume 358, April 2018
- Gianmarco Mengaldo
, Daniele De Grazia, Rodrigo Costa Moura, Spencer J. Sherwin:
Spatial eigensolution analysis of energy-stable flux reconstruction schemes and influence of the numerical flux on accuracy and robustness. 1-20 - Ágnes Havasi, Ehsan Kazemi:
On Richardson extrapolation for low-dissipation low-dispersion diagonally implicit Runge-Kutta schemes. 21-35 - Alina Chertock, Shumo Cui, Alexander Kurganov, Seyma Nur Ozcan, Eitan Tadmor:
Well-balanced schemes for the Euler equations with gravitation: Conservative formulation using global fluxes. 36-52 - Abdelkader Krimi, Mehdi Rezoug, Sofiane Khelladi, Xesús Nogueira, Michael Deligant, Luis Ramírez:
Smoothed Particle Hydrodynamics: A consistent model for interfacial multiphase fluid flow simulations. 53-87 - David J. Smith:
A nearest-neighbour discretisation of the regularized stokeslet boundary integral equation. 88-102 - Walter Boscheri, Michael Dumbser, Raphaël Loubère, Pierre-Henri Maire:
A second-order cell-centered Lagrangian ADER-MOOD finite volume scheme on multidimensional unstructured meshes for hydrodynamics. 103-129 - L. S. Ferreira, L. N. Jorge, S. A. Leão, A. A. Caparica:
Wang-Landau sampling: Saving CPU time. 130-134 - Shu-Lin Wu, Tao Zhou:
Parareal algorithms with local time-integrators for time fractional differential equations. 135-149 - Jakob M. Maljaars, Robert Jan Labeur, Matthias Möller:
A hybridized discontinuous Galerkin framework for high-order particle-mesh operator splitting of the incompressible Navier-Stokes equations. 150-172 - Mijail Febres, Dominique Legendre:
Enhancement of a 2D front-tracking algorithm with a non-uniform distribution of Lagrangian markers. 173-200 - Oren Peles, Eli Turkel:
Acceleration methods for multi-physics compressible flow. 201-234 - David Sidilkover:
Towards unification of the Vorticity Confinement and Shock Capturing (TVD and ENO/WENO) methods. 235-255 - Meng Li, Xian-Ming Gu, Chengming Huang, Mingfa Fei, Guoyu Zhang:
A fast linearized conservative finite element method for the strongly coupled nonlinear fractional Schrödinger equations. 256-282
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