Dissipative boundary conditions for 2 × 2 hyperbolic systems of conservation laws for entropy solutions in BV

We present the DFLU scheme for the system of polymer flooding and compare it to the Godunov scheme whose flux is given by the exact solution of the Riemann problem.. We also

In this paper, we investigate the BV exponential stability of general systems of scalar conservation laws with positive velocities and under dissipative boundary conditions.. The

However with an additional control g(t) as in (1.1) and with f (z) = z 2 2 (Burgers equation), Chapouly showed in [9] that in the framework of classical solutions, any state

Ainsi, l’IGBT est un composant mixte dont la structure principale est un transistor bipolaire de puissance (Bipolar Junction Transistor ou BJT) commandé par un

Namely, relying on the analysis of the evolution of the Riemann coordinates along the characteristics and on the Oleˇınik-type inequalities, we will establish upper and

Mathematics in En- gineering, Science and Aerospace (MESA) , 2018, Vol.. This paper deals with the construction of nonlinear boundary conditions for multidimensional conservation

It is well-known that compactness arguments based on BV bounds for the existence of solutions for quasilinear hyperbolic conservation laws is limited to one-dimensional

The goal of this article is to study the exponential stability of 2 × 2 systems of conservation laws on a finite interval, by means of boundary feedbacks, in the context of weak