[[abstract]]©2003 APS - A first-passage simulation scheme is developed to determine the effective conductivities of composites with matrix-inclusion interfaces of imperfect contact. The necessary mean hitting probabilities and mean scaled traveling times of the probing walkers in the close vicinity of the imperfect contact interface are derived by solving proposed boundary value problems. The developed scheme is first validated through application in the effective conductivity problem of composites containing periodically arranged spherical inclusions for which accurate results are available for comparison, and is then further applied to the effective conductivity problem of composites containing randomly distributed spherical inclusions. T...
The prediction of the effective thermal conductivity of composite materials is of paramount importan...
We consider the asymptotic behaviour of the effective thermal conductivity of a two-phase composite ...
We present an analytical solution of a mixed boundary value problem for an unbounded 2D doubly perio...
We provide new bounds on the interfacial barrier conductivity for isotropic particulate composites b...
The problem of bounding the effective conductivity of a two-phase composite with an imperfect interf...
International audienceThe particulate composite under consideration consists of arbitrarily shaped m...
International audienceThe purpose of this work is to determine the effective conductivity of periodi...
International audienceIn this work, approximation schemes are developed to estimate the effective co...
We present an analytic and numerical analysis of several properties of a composite material with sti...
International audienceThe present work aims at determining the effective thermal conductivity of two...
The ellipse assemblage model with imperfect interface has quite complex microstructure, that can be ...
Based on the circle assemblage model, the effective properties of the inclusion with imperfect inter...
The effective conductivity of 2D doubly periodic composite materials with circular disjoint inclusio...
The problem of bounding the e¬ective conductivity of a two-phase composite with an imperfect interfa...
New variational principles and bounds are introduced, describing the effective conductivity tensor f...
The prediction of the effective thermal conductivity of composite materials is of paramount importan...
We consider the asymptotic behaviour of the effective thermal conductivity of a two-phase composite ...
We present an analytical solution of a mixed boundary value problem for an unbounded 2D doubly perio...
We provide new bounds on the interfacial barrier conductivity for isotropic particulate composites b...
The problem of bounding the effective conductivity of a two-phase composite with an imperfect interf...
International audienceThe particulate composite under consideration consists of arbitrarily shaped m...
International audienceThe purpose of this work is to determine the effective conductivity of periodi...
International audienceIn this work, approximation schemes are developed to estimate the effective co...
We present an analytic and numerical analysis of several properties of a composite material with sti...
International audienceThe present work aims at determining the effective thermal conductivity of two...
The ellipse assemblage model with imperfect interface has quite complex microstructure, that can be ...
Based on the circle assemblage model, the effective properties of the inclusion with imperfect inter...
The effective conductivity of 2D doubly periodic composite materials with circular disjoint inclusio...
The problem of bounding the e¬ective conductivity of a two-phase composite with an imperfect interfa...
New variational principles and bounds are introduced, describing the effective conductivity tensor f...
The prediction of the effective thermal conductivity of composite materials is of paramount importan...
We consider the asymptotic behaviour of the effective thermal conductivity of a two-phase composite ...
We present an analytical solution of a mixed boundary value problem for an unbounded 2D doubly perio...