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Publications by E. Chénier
A Finite Volume Scheme for Diffusion Problems on General Meshes Applying Monotony Constraints
SIAM Journal on Numerical Analysis
Computational Mathematics
Applied Mathematics
Numerical Analysis
Benchmark Solutions for Natural Convection Flows in Vertical Channels Submitted to Different Open Boundary Conditions
International Journal of Thermal Sciences
Engineering
Condensed Matter Physics
Related publications
A Finite Volume Preserving Scheme on Nonuniform Meshes and for Multidimensional Coalescence
SIAM Journal of Scientific Computing
Computational Mathematics
Applied Mathematics
A Quadratic Finite Volume Element Method for Parabolic Problems on Quadrilateral Meshes
IMA Journal of Numerical Analysis
Computational Mathematics
Applied Mathematics
Mathematics
Some Abstract Error Estimates of a Finite Volume Scheme for a Nonstationary Heat Equation on General Nonconforming Multidimensional Spatial Meshes
Applications of Mathematics
Applied Mathematics
Comparison of Finite-Volume Schemes for Diffusion Problems
Oil and Gas Science and Technology
Fuel Technology
Power Technology
Chemical Engineering
Energy Engineering
The Finite Volume-Complete Flux Scheme for Advection-Diffusion-Reaction Equations
Journal of Scientific Computing
Numerical Analysis
Applied Mathematics
Computational Theory
Engineering
Computational Mathematics
Mathematics
Theoretical Computer Science
Software
Convergence Rate of a Finite Volume Scheme for a Two Dimensional Convection-Diffusion Problem
ESAIM: Mathematical Modelling and Numerical Analysis
Numerical Analysis
Applied Mathematics
Analysis
Simulation
Modeling
Computational Mathematics
Finite Volume Scheme for Multi-Dimensional Drift-Diffusion Equations and Convergence Analysis
ESAIM: Mathematical Modelling and Numerical Analysis
Numerical Analysis
Applied Mathematics
Analysis
Simulation
Modeling
Computational Mathematics
Analysis and Approximation of Nonlocal Diffusion Problems With Volume Constraints
SIAM Review
Computational Mathematics
Applied Mathematics
Theoretical Computer Science
A Moving-Mesh Finite Difference Scheme That Preserves Scaling Symmetry for a Class of Nonlinear Diffusion Problems
Journal of Computational and Applied Mathematics
Computational Mathematics
Applied Mathematics
