Project-Team:IPSO

Project-Team Ipso

Members

Overall Objectives

Research Program

Highlights of the Year

New Results

Uniformly accurate numerical schemes for highly-oscillatory Klein-Gordon and nonlinear Schrödinger equation
Higher-order averaging, formal series and numerical integration III: error bounds
Stroboscopic averaging for the nonlinear Schrödinger equation
Uniformly accurate time-splitting schemes for NLS in the semiclassical limit
Gyroaverage operator for a polar mesh
Asymptotic Preserving scheme for a kinetic model describing incompressible fluids
Numerical schemes for kinetic equations in the diffusion and anomalous diffusion limits. Part I: the case of heavy-tailed equilibrium
Comparison of numerical solvers for anisotropic diffusion equations arising in plasma physics
Hamiltonian splitting for the Vlasov-Maxwell equations
Multiscale numerical schemes for kinetic equations in the anomalous diffusion limit
High-order Hamiltonian splitting for Vlasov-Poisson equations
Asymptotic Preserving numerical schemes for multiscale parabolic problems
Parallelization of an advection-diffusion problem arising in edge plasma physics using hybrid MPI/OpenMP programming
Numerical schemes for kinetic equations in the anomalous diffusion limit. Part II: degenerate collision frequency
Analysis of the Monte-Carlo error in a hybrid semi-Lagrangian scheme
Resonant time steps and instabilities in the numerical integration of Schrödinger equations
Collisions of almost parallel vortex filaments
On numerical Landau damping for splitting methods applied to the Vlasov-HMF model
A kinetic model for the transport of electrons in a graphen layer
Dimension reduction for dipolar Bose-Einstein condensates in the strong interaction regime
The Interaction Picture method for solving the generalized nonlinear Schrödinger equation in optics
Nonlinear stability criteria for the HMF Model
Dimension reduction for rotating Bose-Einstein condensates with anisotropic confinement
Dimension reduction for anisotropic Bose-Einstein condensates in the strong interaction regime
Models of dark matter halos based on statistical mechanics: I. The classical King model
Numerical study of a quantum-diffusive spin model for two-dimensional electron gases
Numerical analysis of the nonlinear Schrödinger equation with white noise dispersion
A regularity result for quasilinear stochastic partial differential equations of parabolic type
Diffusion limit for the radiative transfer equation perturbed by a Wiener process
Invariant measure of scalar first-order conservation laws with stochastic forcing
An integral inequality for the invariant measure of a stochastic reaction-diffusion equation
Estimate for PtD for the stochastic Burgers equation
Existence of the Fomin derivative of the invariant measure of a stochastic reaction-diffusion equation
Global behavior of N competing species with strong diffusion: diffusion leads to exclusion
Randomized message-passing test-and-set

Partnerships and Cooperations

Dissemination

Bibliography

Inria | Raweb 2015 | Presentation of the Project-Team IPSO


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Section: New Results

Parallelization of an advection-diffusion problem arising in edge plasma physics using hybrid MPI/OpenMP programming

In [35] , we present a hybrid MPI/OpenMP parallelization strategy for an advection-diffusion problem, arising in a scientific application simulating tokamak's edge plasma physics. This problem is the hotspot of the system of equations numerically solved by the application. As this part of the code is memory-bandwidth limited, we show the benefit of a parallel approach that increases the aggregated memory bandwidth in using multiple computing nodes. In addition, we designed some algorithms to limit the additional cost, induced by the needed extra inter nodal communications. The proposed solution allows to achieve good scalings on several nodes and to observe $70 %$ of relative efficiency on 512 cores. Also, the hybrid parallelization allows to consider larger domain sizes, unreachable on a single computing node.

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