Parametric formulation of the finite-volume theory for functionally graded materials—part I: analysis
The recently reconstructed higher-order theory for functionally graded materials is further
enhanced by incorporating arbitrary quadrilateral subcell analysis capability through a
parametric formulation. This capability significantly improves the efficiency of modeling
continuous inclusions with arbitrarily-shaped cross sections of a graded material's
microstructure previously approximated using discretization based on rectangular subcells,
as well as modeling of structural components with curved boundaries. Part I of this paper …
enhanced by incorporating arbitrary quadrilateral subcell analysis capability through a
parametric formulation. This capability significantly improves the efficiency of modeling
continuous inclusions with arbitrarily-shaped cross sections of a graded material's
microstructure previously approximated using discretization based on rectangular subcells,
as well as modeling of structural components with curved boundaries. Part I of this paper …
Parametric formulation of the finite-volume theory for functionally graded materials—Part II: numerical results
In Part I of this communication, the finite-volume theory for functionally graded materials was
further extended to enable efficient analysis of structural components with curved
boundaries, as well as efficient modeling of continuous inclusions with arbitrarily-shaped
cross sections of a graded material's microstructure, previously approximated using
discretizations by rectangular subcells. This was accomplished through a parametric
formulation based on mapping of a reference square subcell onto a quadrilateral subcell …
further extended to enable efficient analysis of structural components with curved
boundaries, as well as efficient modeling of continuous inclusions with arbitrarily-shaped
cross sections of a graded material's microstructure, previously approximated using
discretizations by rectangular subcells. This was accomplished through a parametric
formulation based on mapping of a reference square subcell onto a quadrilateral subcell …
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