Add to ORKGA central problem in computational fluid dynamics is the development of the numerical approximations for nonlinear hyperbolic conservation laws and related time-dependent problems governed by additional dissipative and dispersive forcing terms. Entropy stability serves as an essential guideline in the design of new computationally reliable numerical schemes
Summary. For the high-order numerical approximation of hyperbolic systems of conservation laws, we p...
In this thesis (numerical analysis and scientific computation areas), we are interested inthe knowle...
We design high-order schemes to approximate the weak solutions of hyperbolic systems of conservation...
Abstract. Stable numerical simulations for a hyperbolic system of conservation laws of relax-ation t...
This work deals with the relation between the numerical solutions of hyperbolic systems of conservat...
Numerical schemes for the partial differential equations used to characterize stiffly forced conserv...
"There is no theory for the initial value problem for compressible flows in two space dimension...
Abstract. We establish the L2-stability of an entropy viscosity technique applied to nonlinear scala...
This work examines the development of an entropy conservative (for smooth solutions) or entropy stab...
We study one class of nonlinear fluid dynamic models with impulse source terms. The model consists o...
We are interested in the approximation of a steady hyperbolic problem. In some cases, the solution c...
Abstract. We construct a new family of entropy stable difference schemes which retain the precise en...
Summary. For the high-order numerical approximation of hyperbolic systems of conservation laws, we p...
In this thesis (numerical analysis and scientific computation areas), we are interested inthe knowle...
We design high-order schemes to approximate the weak solutions of hyperbolic systems of conservation...
Abstract. Stable numerical simulations for a hyperbolic system of conservation laws of relax-ation t...
This work deals with the relation between the numerical solutions of hyperbolic systems of conservat...
Numerical schemes for the partial differential equations used to characterize stiffly forced conserv...
"There is no theory for the initial value problem for compressible flows in two space dimension...
Abstract. We establish the L2-stability of an entropy viscosity technique applied to nonlinear scala...
This work examines the development of an entropy conservative (for smooth solutions) or entropy stab...
We study one class of nonlinear fluid dynamic models with impulse source terms. The model consists o...
We are interested in the approximation of a steady hyperbolic problem. In some cases, the solution c...
Abstract. We construct a new family of entropy stable difference schemes which retain the precise en...
Summary. For the high-order numerical approximation of hyperbolic systems of conservation laws, we p...
In this thesis (numerical analysis and scientific computation areas), we are interested inthe knowle...
We design high-order schemes to approximate the weak solutions of hyperbolic systems of conservation...