The theory of Coleman and Gurtin is expanded to include the propagation of acceleration waves in one-dimensional materials exhibiting quasi-elastic response. The equation giving the wave speeds for such wave propagation is developed, and the differential equation governing the amplitude of such waves is derived, from the latter, conditions are established for which growth or decay of the amplitude can occur.Mechanical Engineering, Department o
The propagation of mechanical disturbances in solids is of interest in many branches of the physical...
Acceleration waves in nonlinear thermoelastic micropolar media are considered. We establish the kine...
The well-known ideal wave equation is valid only for homogeneous media, where the wave propagation s...
In this paper we propose a Signorini’s perturbation method to investigate the propagation of acceler...
In this study the growth and decay of one-dimensional acceleration waves in nonlinear viscoelastic s...
Three-dimensional acceleration waves are studied for a large class of materials which includes nonli...
The growth equation for acceleration waves propagating in an incompressible elastic solid is derived...
We study the evolutionary development of an acceleration wave propagating in a saturated porous mate...
Within the unified approach to modelling of media with microstructure we discuss the propagation of ...
Within the framework of the nonlinear elastic theory of micromorphic continua we derive the conditio...
A spectral analysis of the acceleration wave problem in general elasto-plastic materials is carried ...
In this paper, for arbitrary sufficiently small deformations, the propagation of the acceleration wa...
In this paper, using the perturbation method we proposed in [A. Marasco, A. Romano, On the ordinary ...
In this article, a semianalytical approach for demonstrating elastic waves’ propagation in nanostruc...
The propagation of mechanical disturbances in solids is of interest in many branches of the physical...
Acceleration waves in nonlinear thermoelastic micropolar media are considered. We establish the kine...
The well-known ideal wave equation is valid only for homogeneous media, where the wave propagation s...
In this paper we propose a Signorini’s perturbation method to investigate the propagation of acceler...
In this study the growth and decay of one-dimensional acceleration waves in nonlinear viscoelastic s...
Three-dimensional acceleration waves are studied for a large class of materials which includes nonli...
The growth equation for acceleration waves propagating in an incompressible elastic solid is derived...
We study the evolutionary development of an acceleration wave propagating in a saturated porous mate...
Within the unified approach to modelling of media with microstructure we discuss the propagation of ...
Within the framework of the nonlinear elastic theory of micromorphic continua we derive the conditio...
A spectral analysis of the acceleration wave problem in general elasto-plastic materials is carried ...
In this paper, for arbitrary sufficiently small deformations, the propagation of the acceleration wa...
In this paper, using the perturbation method we proposed in [A. Marasco, A. Romano, On the ordinary ...
In this article, a semianalytical approach for demonstrating elastic waves’ propagation in nanostruc...
The propagation of mechanical disturbances in solids is of interest in many branches of the physical...
Acceleration waves in nonlinear thermoelastic micropolar media are considered. We establish the kine...
The well-known ideal wave equation is valid only for homogeneous media, where the wave propagation s...