The general theory of nonlinear anisotropic elasticity is extended to describe small-amplitude motions and static deformations that can be superimposed on large pre-strains of fibre-reinforced solids. The linearised governing equations of incremental motion are derived. Then they are solved for some illustrative situations which reveal a wide spectrum of possible behaviours compared to the case of initially isotropic materials. Particular attention is paid to the propagation of homogeneous waves and to the formation of static wrinkles. These objects prove useful in the investigation of the issues of material (in the bulk) and geometrical (at boundaries) stability. Attempts are also made at modelling some experimental observations...
In this contribution, a non-linear viscoelastic anisotropic model for soft biological tissues is pre...
We study the propagation of shear waves in an anisotropic incompressible medium composed of an elast...
Quasi-incompressible behavior is a desired feature in several constitutive models within the finite ...
The general theory of nonlinear anisotropic elasticity is extended to describe small-amplitude motio...
Abstract. The general theory of nonlinear anisotropic elastic-ity is extended to describe small-ampl...
In this chapter the basic equations of nonlinear elasticity theory needed for the analysis of the el...
The phenomenological approach to the modelling of the mechanical response of arteries usually assume...
This chapter provides a detailed summary of the background from the nonlinear theory of continuum me...
This work defines an incompressible, hyperelastic theory of anisotropic soft materials at finite str...
In the theory of weakly nonlinear elasticity, Hamilton et al. [J. Acoust. Soc. Am. 116, 41-44 (2004)...
We study incremental wave propagation for what is seemingly the simplest boundary value problem, nam...
International audienceMany composite materials, including biological tissues, are modeled as non-lin...
In the theory of weakly nonlinear elasticity,Hamilton et al. [J. Acoust. Soc. Am.116, 41–44 (2004)] ...
There is a need for more complete models of fibre reinforced solids that use both anisotropic invari...
Abstract We study incremental wave propagation for what is seemingly the sim-plest boundary value pr...
In this contribution, a non-linear viscoelastic anisotropic model for soft biological tissues is pre...
We study the propagation of shear waves in an anisotropic incompressible medium composed of an elast...
Quasi-incompressible behavior is a desired feature in several constitutive models within the finite ...
The general theory of nonlinear anisotropic elasticity is extended to describe small-amplitude motio...
Abstract. The general theory of nonlinear anisotropic elastic-ity is extended to describe small-ampl...
In this chapter the basic equations of nonlinear elasticity theory needed for the analysis of the el...
The phenomenological approach to the modelling of the mechanical response of arteries usually assume...
This chapter provides a detailed summary of the background from the nonlinear theory of continuum me...
This work defines an incompressible, hyperelastic theory of anisotropic soft materials at finite str...
In the theory of weakly nonlinear elasticity, Hamilton et al. [J. Acoust. Soc. Am. 116, 41-44 (2004)...
We study incremental wave propagation for what is seemingly the simplest boundary value problem, nam...
International audienceMany composite materials, including biological tissues, are modeled as non-lin...
In the theory of weakly nonlinear elasticity,Hamilton et al. [J. Acoust. Soc. Am.116, 41–44 (2004)] ...
There is a need for more complete models of fibre reinforced solids that use both anisotropic invari...
Abstract We study incremental wave propagation for what is seemingly the sim-plest boundary value pr...
In this contribution, a non-linear viscoelastic anisotropic model for soft biological tissues is pre...
We study the propagation of shear waves in an anisotropic incompressible medium composed of an elast...
Quasi-incompressible behavior is a desired feature in several constitutive models within the finite ...