scientific article
From MaRDI portal
Publication:2897783
zbMath1242.65212MaRDI QIDQ2897783
Publication date: 16 July 2012
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Initial-boundary value problems for second-order hyperbolic equations (35L20) Initial-boundary value problems for first-order hyperbolic systems (35L50) Numerical methods for partial differential equations, initial value and time-dependent initial-boundary value problems (65M99)
Related Items
Explicit parallel-in-time integration of a linear acoustic-advection system, IMEX Runge-Kutta Parareal for Non-diffusive Equations, A block Krylov subspace implementation of the time-parallel Paraexp method and its extension for nonlinear partial differential equations, A Unified Analysis Framework for Iterative Parallel-in-Time Algorithms, Exponential Runge-Kutta parareal for non-diffusive equations, An improved iterative HDG approach for partial differential equations, Efficient multigrid reduction-in-time for method-of-lines discretizations of linear advection, Toward error estimates for general space-time discretizations of the advection equation, Fast Multigrid Reduction-in-Time for Advection via Modified Semi-Lagrangian Coarse-Grid Operators, Parallel-in-time integration of the shallow water equations on the rotating sphere using parareal and MGRIT, Coupling methods for heat transfer and heat flow: operator splitting and the parareal algorithm, An Exponential Time Integrator for the Incompressible Navier--Stokes Equation, A Direct Time Parallel Solver by Diagonalization for the Wave Equation, A numerical study of a semi-Lagrangian Parareal method applied to the viscous Burgers' equation, Parareal in time 3D numerical solver for the LWR benchmark neutron diffusion transient model, A hybrid algorithm based on optimal quadratic spline collocation and parareal deferred correction for parabolic PDEs, Convergence of Parareal Algorithms for PDEs with Fractional Laplacian and a Non-Constant Coefficient, Modified parareal method for solving the two-dimensional nonlinear shallow water equations using finite volumes