PROBABILISTIC MODELS OF STRUCTURES
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[1] Jacques Besson,et al. Size and geometry effects on ductile rupture of notched bars in a C-Mn steel: experiments and modelling , 1997 .
[2] Dominique Jeulin,et al. Effective Complex Permittivity of Random Composites , 1997 .
[3] Jacques Besson,et al. Notch fracture toughness of a cast duplex stainless steel: modelling of experimental scatter and size effect , 1997 .
[4] D. Jeulin,et al. Mesoscopic Modeling of the Intergranular Structure of Y2O3 Doped Aluminium Nitride and Application to the Prediction of the Effective Thermal Conductivity , 1997 .
[5] D. Jeulin,et al. Advances in Theory and Applications of Random Sets: Proceedings of the International Symposium , 1997 .
[6] Claire-Hélène Demarty,et al. Study of the Contact Permeability between Rough Surfaces from Confocal Microscopy , 1996 .
[7] D. Jeulin,et al. Fracture statistics of a unidirectional composite , 1995 .
[8] D. Jeulin,et al. RANDOM STRUCTURE MODELS FOR COMPOSITE MEDIA AND FRACTURE STATISTICS , 1994 .
[9] D. Jeulin. Random models for morphological analysis of powders , 1993 .
[10] Salvatore Torquato,et al. Random Heterogeneous Media: Microstructure and Improved Bounds on Effective Properties , 1991 .
[11] Torquato,et al. Effective properties of two-phase disordered composite media: II. Evaluation of bounds on the conductivity and bulk modulus of dispersions of impenetrable spheres. , 1986, Physical review. B, Condensed matter.
[12] A. Pineau,et al. A local criterion for cleavage fracture of a nuclear pressure vessel steel , 1983 .
[13] Graeme W. Milton,et al. Bounds on the elastic and transport properties of two-component composites , 1982 .
[14] Graeme W. Milton,et al. Bounds on the complex dielectric constant of a composite material , 1980 .
[15] David J. Bergman,et al. The dielectric constant of a composite material—A problem in classical physics , 1978 .
[16] G. Matheron. Random Sets and Integral Geometry , 1976 .
[17] M. Hori. Statistical theory of effective electrical, thermal, and magnetic properties of random heterogeneous materials. II. Bounds for the effective permittivity of statistically anisotropic materials , 1973 .
[18] Melvin N. Miller. Bounds for Effective Electrical, Thermal, and Magnetic Properties of Heterogeneous Materials , 1969 .
[19] Mark J. Beran,et al. Statistical Continuum Theories , 1965 .
[20] S. Shtrikman,et al. A Variational Approach to the Theory of the Effective Magnetic Permeability of Multiphase Materials , 1962 .
[21] D. Jeulin,et al. Proceedings of the International Symposium on Advances in Theory and Applications of Random Sets, Fontainebleau, France, 9-11 October 1996 , 1997 .
[22] D. Jeulin,et al. Bounds of effective physical properties for random polygon composites , 1996 .
[23] Pierre Soille,et al. Mathematical Morphology and Its Applications to Image Processing , 1994, Computational Imaging and Vision.
[24] Dominique Jeulin,et al. Liquid Phase Sintered Materials Modelling by Random Closed Sets , 1994, International Symposium on Mathematical Morphology and Its Application to Signal and Image Processing.
[25] D. Jeulin,et al. DAMAGE SIMULATION IN HETEROGENEOUS MATERIALS FROM GEODESIC PROPAGATIONS , 1993 .
[26] Dominique Jeulin,et al. Modeles morphologiques de structures aleatoires et de changement d'echelle , 1991 .
[27] P. Kittl,et al. Weivull's fracture statistics, or probabilistic strength of materials: state of the art , 1988 .
[28] Jean Serra,et al. Image Analysis and Mathematical Morphology , 1983 .
[29] E. Kröner. Statistical continuum mechanics , 1971 .
[30] G. Matheron. Éléments pour une théorie des milieux poreux , 1967 .