Following a procedure given in we construct an asymptotic expansion which generalizes the classical shock structure solution in a non linear viscoelastic medium. The method can be used in order to get solutions, valid everywhere, also when a known shock line divides two different materials that are both viscoelastic or one in elastic and the other one viscoelasti
Analytical solution of one-dimensional non-stationary waves propagation in linear viscoelastic layer...
AbstractThe authors derive and justify two models for the bending–stretching of a viscoelastic rod b...
Nonlinear evolution of shear waves into shocks in incompressible elastic materials is investigated u...
The shock discontinuity problem is analyzed in the case of elastoplastic materials ; the jump relati...
The methods developed in some earlier work are combined in order to treat the structure of weak shoc...
Shock waves are discontinuous solutions to quasi-linear partial differential equations and can be st...
Asymptotic evolution laws for plane dilatational shock waves travelling in simple materials with mem...
This study investigates the propagation of shock waves and self-preserving waves in soft tissues suc...
[[abstract]]The fundamental equations of generalized thermoviscoelasticity with one relaxation time ...
We analyse response of a system, whose dynamic is governed by non- linear differential equations. In...
Abstract: Investigation of generalized Korteweg--Burhgers equation showed that three types...
Une technique de perturbation régulière est proposée pour traiter le problème de propagation d'...
A regular perturbation technique is suggested to deal with the problem of one dimensional stress wav...
International audienceIn this paper, we consider a non-linear viscoelastic model with internal varia...
This paper investigates the propagation of a strong shock into an inhomogeneous medium using the new...
Analytical solution of one-dimensional non-stationary waves propagation in linear viscoelastic layer...
AbstractThe authors derive and justify two models for the bending–stretching of a viscoelastic rod b...
Nonlinear evolution of shear waves into shocks in incompressible elastic materials is investigated u...
The shock discontinuity problem is analyzed in the case of elastoplastic materials ; the jump relati...
The methods developed in some earlier work are combined in order to treat the structure of weak shoc...
Shock waves are discontinuous solutions to quasi-linear partial differential equations and can be st...
Asymptotic evolution laws for plane dilatational shock waves travelling in simple materials with mem...
This study investigates the propagation of shock waves and self-preserving waves in soft tissues suc...
[[abstract]]The fundamental equations of generalized thermoviscoelasticity with one relaxation time ...
We analyse response of a system, whose dynamic is governed by non- linear differential equations. In...
Abstract: Investigation of generalized Korteweg--Burhgers equation showed that three types...
Une technique de perturbation régulière est proposée pour traiter le problème de propagation d'...
A regular perturbation technique is suggested to deal with the problem of one dimensional stress wav...
International audienceIn this paper, we consider a non-linear viscoelastic model with internal varia...
This paper investigates the propagation of a strong shock into an inhomogeneous medium using the new...
Analytical solution of one-dimensional non-stationary waves propagation in linear viscoelastic layer...
AbstractThe authors derive and justify two models for the bending–stretching of a viscoelastic rod b...
Nonlinear evolution of shear waves into shocks in incompressible elastic materials is investigated u...