AbstractThis paper provides in-depth examinations of the well-known analogy between indentation experiments and the expansion of a spherical cavity. Closed-form solutions are derived for the extension of the plastic zone in perfectly plastic and strain hardening solids. The theoretical analysis takes into account the role of elastic and plastic deformations in the overall contact response, leading to accurate solutions for cavity inflation. Presently proposed analogy is based on comprehensive finite element simulations of conical, spherical and pyramidal indentation, which allow us to find a correspondence between the parameters describing the contact response and those in expanding cavity formulations. Such parametrical identification has ...
The size effect in conical indentation of an elasto-plastic solid is predicted via the Fleck and Wil...
AbstractThis work concerns systematic finite element simulations of spherical indentation experiment...
The relationship between hardness (H), reduced modulus (E-r), unloading work (W-u), and total work (...
AbstractThis paper provides in-depth examinations of the well-known analogy between indentation expe...
The objective of this paper is to apply the expanding cavity model to study the conical or spherical...
The present paper aims to develop a robust spherical indentation-based method to extract material pl...
The present paper aims to develop a robust spherical indentation-based method to extract material pl...
AbstractAn expanding cavity model (ECM) for determining indentation hardness of elastic strain-harde...
Two expanding cavity models (ECMs) are developed for describing indentation deformations of elastic ...
AbstractTwo expanding cavity models (ECMs) are developed for describing indentation deformations of ...
We propose an extended expanding cavity model (ECM) in instrumented spherical indentation to evaluat...
International audienceA new expanding cavity model (ECM) for describing conical indentation of elast...
The subsurface microhardness mapping technique of Chaudhri was utilized to determine the shape, size...
The subsurface microhardness mapping technique of Chaudhri was utilized to determine the shape, size...
AbstractA phenomenological study of parabolic and spherical indentation of elastic ideally plastic m...
The size effect in conical indentation of an elasto-plastic solid is predicted via the Fleck and Wil...
AbstractThis work concerns systematic finite element simulations of spherical indentation experiment...
The relationship between hardness (H), reduced modulus (E-r), unloading work (W-u), and total work (...
AbstractThis paper provides in-depth examinations of the well-known analogy between indentation expe...
The objective of this paper is to apply the expanding cavity model to study the conical or spherical...
The present paper aims to develop a robust spherical indentation-based method to extract material pl...
The present paper aims to develop a robust spherical indentation-based method to extract material pl...
AbstractAn expanding cavity model (ECM) for determining indentation hardness of elastic strain-harde...
Two expanding cavity models (ECMs) are developed for describing indentation deformations of elastic ...
AbstractTwo expanding cavity models (ECMs) are developed for describing indentation deformations of ...
We propose an extended expanding cavity model (ECM) in instrumented spherical indentation to evaluat...
International audienceA new expanding cavity model (ECM) for describing conical indentation of elast...
The subsurface microhardness mapping technique of Chaudhri was utilized to determine the shape, size...
The subsurface microhardness mapping technique of Chaudhri was utilized to determine the shape, size...
AbstractA phenomenological study of parabolic and spherical indentation of elastic ideally plastic m...
The size effect in conical indentation of an elasto-plastic solid is predicted via the Fleck and Wil...
AbstractThis work concerns systematic finite element simulations of spherical indentation experiment...
The relationship between hardness (H), reduced modulus (E-r), unloading work (W-u), and total work (...