High-order Finite Volume WENO schemes for non-local multi-class traffic flow models

In contrast to multi-site fungicides, most single-site inhibitors bear a high intrinsic risk of causing the evolution of resistant pathogen sub-populations.. This development is

A new higher- order finite volume method based on Moving Least Squares for the resolution of the incompressible Navier–Stokes equations on unstructured grids. Essentially

The aim of this test case is to demonstrate the ability of the proposed method- ology to deal with complex geometries and unstructured meshes. In this case, Grid B is an

Keywords: Traffic flow, macroscopic models, non-local model, homogenization, viscosity solutions, Hamilton-Jacobi equations..

In this work, we propose a non-local Hamilton–Jacobi model for traffic flow and we prove the existence and uniqueness of the solution of this model.. This model is justified as

Latch´ e, Convergence analysis of a colocated finite volume scheme for the incompressible Navier-Stokes equations on general 2D or 3D meshes, SIAM J. Piar, On the stability of

• Section 2 is devoted to a steady version of (1.1): a short review of the concept of H-convergence is made, some examples of application of this notion are given; then results

For both the relative l 2 -error and the l ∞ -error we can again see that the essentially high-order compact schemes have significantly lower error values and higher convergence