AbstractThree uniqueness theorems are derived for the initial boundary-value problems associated with the system of magneto-elastodynamics in unbounded domains. It is assumed that the elasticity tensor is either positive semi-definite, or uniformly strongly elliptic. Mild assumptions on the behaviour-at-infinity of the relevant fields are made
We prove the existence and uniqueness of solution to a one-dimensional hyperbolic-parabolic system a...
Kirchhoff's uniqueness proof shows that, if the shear modulus is different from zero and Poisson's r...
In connection with a foregoing paper, in the present note we establish some continuous dependence a...
AbstractThree uniqueness theorems are derived for the initial boundary-value problems associated wit...
In this paper we deal with uniqueness and continuous dependence on data for regular solutions to the...
We prove some uniqueness theorems for the mixed, non-linear problem of finite elastodynamics in unbo...
summary:The paper presents the proofs of two theorems of uniqueness of the solution of the mixed bou...
In this paper the Authors first formulate a very general mixed boundary-value problem for dynamics o...
Exact formulae for the determination of the space dimensionality for solutions of main boundary-valu...
The classical result for uniqueness in elasticity theory is due to Kirchhoff. It states that the sta...
In the context of the linear theory of homogeneous and isotropic elastic materials with voids, an in...
This talk, which is mainly expository and based on [2-5], discusses the hyperbolicity conditions in ...
In the context of the linear theory of thermoelasticity without energy dissipation for homogeneous a...
The uniform system of electrodynamics equations solved for strength derivatives with respect to time...
This investigation deals with certain generalizations of the classical uniqueness theorem for the se...
We prove the existence and uniqueness of solution to a one-dimensional hyperbolic-parabolic system a...
Kirchhoff's uniqueness proof shows that, if the shear modulus is different from zero and Poisson's r...
In connection with a foregoing paper, in the present note we establish some continuous dependence a...
AbstractThree uniqueness theorems are derived for the initial boundary-value problems associated wit...
In this paper we deal with uniqueness and continuous dependence on data for regular solutions to the...
We prove some uniqueness theorems for the mixed, non-linear problem of finite elastodynamics in unbo...
summary:The paper presents the proofs of two theorems of uniqueness of the solution of the mixed bou...
In this paper the Authors first formulate a very general mixed boundary-value problem for dynamics o...
Exact formulae for the determination of the space dimensionality for solutions of main boundary-valu...
The classical result for uniqueness in elasticity theory is due to Kirchhoff. It states that the sta...
In the context of the linear theory of homogeneous and isotropic elastic materials with voids, an in...
This talk, which is mainly expository and based on [2-5], discusses the hyperbolicity conditions in ...
In the context of the linear theory of thermoelasticity without energy dissipation for homogeneous a...
The uniform system of electrodynamics equations solved for strength derivatives with respect to time...
This investigation deals with certain generalizations of the classical uniqueness theorem for the se...
We prove the existence and uniqueness of solution to a one-dimensional hyperbolic-parabolic system a...
Kirchhoff's uniqueness proof shows that, if the shear modulus is different from zero and Poisson's r...
In connection with a foregoing paper, in the present note we establish some continuous dependence a...