Wave propagation through a layer of a material that is inhomogeneous in the thickness direction, typically a functionally graded material (FGM), is investigated. The material parameters and the displacement components are expanded in power series in the thickness coordinate, leading to recursion relations among the displacement expansion functions. These can be used directly in a numerical scheme as a means to get good field representations when applying boundary conditions, and this can be done even if the layer is not thin. This gives a schema that is much more efficient than the approach of subdividing the layer into many sublayers with constant material properties. For thin layers for which the material parameters do not depend on the l...
Functionally graded materials (FGM) are characterised by variations in their material properties in ...
The present study examines the crack problems in a functionally graded material (FGM) whose upper an...
Approximate boundary conditions for an infinite elastic layer immersed in a fluid are derived. By us...
AbstractWave propagation through a layer of a material that is inhomogeneous in the thickness direct...
Wave propagation through a layer of a material that is inhomogeneous in the thickness direction, typ...
An extension to classical lamination theory is presented for the improved analysis of thin to modera...
AbstractThe propagation behavior of Love waves in a functionally graded material layered non-piezoel...
AbstractIn this theoretical study, we investigate the propagation of Love waves in a layered structu...
This paper describes a Fourier series based solution method for the displacements and sub-surface st...
Functionally graded plates whose material properties vary continuously through the thickness are mod...
The derivation of plate equations for a plate consisting of two layers, one anisotropic elastic and ...
AbstractThis paper describes a Fourier series based solution method for the displacements and sub-su...
AbstractThe contact problem for the layer is investigated for the case when elastic properties of th...
The present work investigates the static response problem of multilayered plates and shells embeddin...
A concise mathematical theory is summarized which was developed for analytically deriving solutions ...
Functionally graded materials (FGM) are characterised by variations in their material properties in ...
The present study examines the crack problems in a functionally graded material (FGM) whose upper an...
Approximate boundary conditions for an infinite elastic layer immersed in a fluid are derived. By us...
AbstractWave propagation through a layer of a material that is inhomogeneous in the thickness direct...
Wave propagation through a layer of a material that is inhomogeneous in the thickness direction, typ...
An extension to classical lamination theory is presented for the improved analysis of thin to modera...
AbstractThe propagation behavior of Love waves in a functionally graded material layered non-piezoel...
AbstractIn this theoretical study, we investigate the propagation of Love waves in a layered structu...
This paper describes a Fourier series based solution method for the displacements and sub-surface st...
Functionally graded plates whose material properties vary continuously through the thickness are mod...
The derivation of plate equations for a plate consisting of two layers, one anisotropic elastic and ...
AbstractThis paper describes a Fourier series based solution method for the displacements and sub-su...
AbstractThe contact problem for the layer is investigated for the case when elastic properties of th...
The present work investigates the static response problem of multilayered plates and shells embeddin...
A concise mathematical theory is summarized which was developed for analytically deriving solutions ...
Functionally graded materials (FGM) are characterised by variations in their material properties in ...
The present study examines the crack problems in a functionally graded material (FGM) whose upper an...
Approximate boundary conditions for an infinite elastic layer immersed in a fluid are derived. By us...