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Tzavaras, Athanasios E. - Department of Applied Mathematics, University of Crete
On the Mathematical Theory of Fluid Dynamic Limits to Conservation Laws
MULTISCALE ANALYSIS FOR INTERACTING PARTICLES: RELAXATION SYSTEMS AND SCALAR CONSERVATION LAWS
KINETIC FORMULATION FOR SYSTEMS OF TWO CONSERVATION LAWS AND ELASTODYNAMICS
A RELAXATION THEORY WITH POLYCONVEX ENTROPY FUNCTION
Kinetic decomposition for kinetic models of BGK type Department of Mathematics
A Finite Element Method for computing Shear Band formation
STABILITY AND CONVERGENCE OF A CLASS OF FINITE ELEMENT SCHEMES FOR HYPERBOLIC SYSTEMS
Kinetic decomposition of approximate solutions to conservation laws : application to relaxation and
STRUCTURAL PROPERTIES OF STRESS RELAXATION AND CONVERGENCE FROM VISCOELASTICITY TO
VISCOSITY AND RELAXATION APPROXIMATIONS FOR HYPERBOLIC SYSTEMS OF CONSERVATION LAWS
CONVERGENCE OF RELAXATION SCHEMES TO THE EQUATIONS OF ELASTODYNAMICS
A variational approximation scheme for three dimensional elastodynamics
L 1 stability for the one-dimensional Broadwell model of a discrete velocity gas
ELASTIC AS LIMIT OF VISCOELASTIC RESPONSE, IN A CONTEXT OF SELFSIMILAR VISCOUS LIMITS
Continuity of velocity gradients in suspensions of rod--like molecules
Continuity of velocity gradients in suspensions of rodlike molecules
RELATIVE ENTROPY IN HYPERBOLIC RELAXATION ATHANASIOS E. TZAVARAS
REPRESENTATION OF WEAK LIMITS AND DEFINITION OF NONCONSERVATIVE PRODUCTS #
Soumis en Mai 1996 aux Comptes Rendus de l'Acad'emie des Sciences de Paris, S'erie I. EQUATIONS AUX DERIVEES PARTIELLES. Syst`emes avec relaxation contractifs
MATERIALS WITH INTERNAL VARIABLES RELAXATION TO CONSERVATION LAWS
A STRESS RELAXATION MODEL WITH POLYCONVEX ENTROPY FUNCTION APPROXIMATING
KINETIC DECOMPOSITION FOR PERIODIC HOMOGENIZATION PROBLEMS
RELATIVE ENTROPY IN HYPERBOLIC RELAXATION ATHANASIOS E. TZAVARAS
KINETIC HIERARCHIES AND MACROSCOPIC LIMITS FOR CRYSTALLINE STEPS IN 1+1 DIMENSIONS
STRUCTURAL PROPERTIES OF STRESS RELAXATION AND CONVERGENCE FROM VISCOELASTICITY TO
EFFECTIVE EQUATIONS FOR LOCALIZATION AND SHEAR BAND FORMATION
THE RIEMANN FUNCTION, SINGULAR ENTROPIES, AND THE STRUCTURE OF OSCILLATIONS IN
SHOCK PROFILES AND SELFSIMILAR FLUID DYNAMIC LIMITS Marshall Slemrod & Athanasios E. Tzavaras
Soumis en Mars 1996 aux Comptes Rendus de l'Acad'emie des Sciences de Paris, S'erie I. EQUATIONS AUX DERIVEES PARTIELLES. Th'eorie d'existence pour le probl`eme de Riemann pour
STABILITY AND CONVERGENCE OF A CLASS OF FINITE ELEMENT SCHEMES FOR HYPERBOLIC SYSTEMS
May 5, 2009 17:11 WSPC/INSTRUCTION FILE BKT-M3AS Adaptive Finite Element Computations of Shear Band Formation
Construction of entropy solutions for one dimensional
STRAIN SOFTENING IN VISCOELASTICITY OF THE Athanasios E. Tzavaras
Di usive N-waves and metastability in Burgers equation 1 Yong Jung Kim 2 and Athanasios E. Tzavaras 3
WAVE STRUCTURE INDUCED BY FLUID DYNAMIC LIMITS IN THE BROADWELL MODEL
FROM DISCRETE VELOCITY BOLTZMANN EQUATIONS TO GAS DYNAMICS BEFORE SHOCKS
Derivation of uid equations for kinetic models with one conserved quantity
A SELFSIMILAR VISCOSITY APPROACH FOR THE RIEMANN PROBLEM IN ISENTROPIC GAS
WAVE INTERACTIONS AND VARIATION ESTIMATES FOR SELFSIMILAR VISCOUS LIMITS IN SYSTEMS OF CONSERVATION LAWS
CONTRACTIVE RELAXATION SYSTEMS AND THE SCALAR MULTIDIMENSIONAL CONSERVATION LAW
Nonlinear analysis techniques for shear band formation at high strainrates Athanasios E. Tzavaras
HYDRODYNAMIC LIMITS FOR KINETIC EQUATIONS AND THE DIFFUSIVE APPROXIMATION OF RADIATIVE
SELFSIMILAR FLUID DYNAMIC LIMITS FOR THE BROADWELL SYSTEM
Shear Strain Localization in Plastic Deformations Athanasios E. Tzavaras *
Lyapunov functionals and L 1 -stability for discrete velocity Boltzmann equations
VISCOSITY AND RELAXATION APPROXIMATIONS FOR HYPERBOLIC SYSTEMS OF CONSERVATION LAWS