Up: Main Previous: Acknowledgments
-
- 1
- D. P. Bentz, E. J. Garboczi, and P.A. Stutzman,
Computer
modelling of the interfacial transition zone in concrete,
in Interfaces in Cementitious Composites, edited by J.C. Maso,
(E. and F.N. Spon, London, 1993), pp. 259-268.
- 2
- K. L. Scrivener, The Microstructure of Concrete, in Materials Science of Concrete Vol. I, edited by J. Skalny (American
Ceramic Society, Westerville, OH, 1989), pp. 127-162.
- 3
- K. L. Scrivener and K. M. Nemati, The percolation of pore space
in the cement paste/aggregate interfacial zone of concrete, Cem. Conc. Res. 26, 35-40 (1996).
- 4
- E. J. Garboczi and D. P. Bentz,
Digital
simulation of the aggregate-cement paste interfacial zone in concrete,
J. Mater. Res. 6, 196-201 (1991).
- 5
- J. D. Shane, T. O. Mason, H. M. Jennings, E. J. Garboczi,
and D. P. Bentz,
Effect of the interfacial transition zone on the conductivity
of portland cement mortars, J. Amer. Ceram. Soc., 83, 1137-1144, 2000.
- 6
- D. P. Bentz, P. E. Stutzman, and E. J. Garboczi,
Experimental and
simulation studies of the interfacial zone in concrete, Cem. Conc.
Res. 22, 891-902 (1992).
- 7
- E. J. Garboczi and D. P. Bentz,
Analytical
formulas for interfacial transition zone properties, Advanced Cement-Based
Materials 6, 99-108 (1997).
- 8
- E. Herve and A. Zaoui, n-Layered inclusion-based
micromechanical modelling, Int. J. Eng. Sci. 31, 1-10 (1993).
- 9
- P. L. Iske, N. K. J. Sterk, J. Oortwijn, Effective elastic
properties of suspensions of radially symmetric particles, Physica A
209, 96-128 (1994).
- 10
- M. P. Lutz and P. J. M. Monteiro, Effect of the
transition zone on the bulk modulus of concrete, in Microstructure of
Cement-Based
Systems/Bonding and Interfaces in Cementitious Materials Vol. 370, edited
by S. Diamond, S. Mindess, F.P. Glasser, L.W. Roberts, J.P. Skalny, and
L.D. Wakeley (Materials Research Society, Pittsburgh, 1995), pp. 413-418.
- 11
- E. J. Garboczi and D. P. Bentz,
Multi-scale
analytical/numerical theory of the diffusivity of concrete, Advanced
Cement-Based Materials 8, 77-88 (1998).
- 12
- D. P. Bentz, E. J. Garboczi, and E. S. Lagergren,
Multi-scale
microstructural modelling of concrete diffusivity: Identification of
significant variables, Cement, Concrete, and Aggregates
20, 129-139 (1998).
- 13
- M. P. Cleary, I. W. Chen, and S. M. Lee,
Self-consistent techniques for heterogeneous media,
J. Engineering Mech. Div. -- ASCE 106, 861-887 (1980).
- 14
- P. Sheng and A. J. Callegari, Differential effective
medium theory of sedimentary rocks, Appl. Phys. Lett. 44,
738-740 (1984).
- 15
- A. N. Norris, A differential scheme for the effective
moduli of composites, Mech. Materials 4, 1-16 (1985).
- 16
- P. Sheng, Effective medium theory of sedimentary
rocks, Phys. Rev. B 41, 4507-4512 (1990).
- 17
- P. Sheng, Consistent modeling of the electrical and
elastic properties of sedimentary rocks, Geophysics 56,
1236-1243 (1991).
- 18
- J. Dvorkin, J. Berryman, and A. Nur, Elastic moduli
of cemented sphere packs, Mech. Materials 31, 461-469 (1999).
- 19
- L. M. Schwartz, E. J. Garboczi, and D. P. Bentz,
Interfacial
transport in porous media: Application to D.C. electrical conductivity of
mortars, Journal of Applied Physics 78, 5898-5908 (1995).
- 20
- E. J. Garboczi and J. G. Berryman,
New
effective medium theory for the diffusivity or conductivity of a multi-scale
concrete microstructure model, Conc. Sci. and Engin., 2, 88-96 (2000).
- 21
- R. M. Christensen and K. H. Lo, Solutions for
effective shear properties in three phase sphere and cylinder models,
J. Mech. Phys. Solids 27, 315-330 (1979).
- 22
- R. M. Christensen, Mechanics of Composite
Materials, Wiley, New York, 1979, pp. 47-58.
- 23
- G. W. Milton, The coherent potential approximation is
a realizable effective medium scheme,
Commun. Math. Phys. 99, 463-500 (1985).
- 24
- R. Hill, Elastic properties of reinforced solids: Some
theoretical principles, J. Mech. Phys. Solids 11, 357-372 (1963).
- 25
- E. J. Garboczi, Finite element and finite difference programs for computing the linear
electric and elastic properties of digital images of random materials, NIST Internal Report 6269 (1998).
- 26
- E. J. Garboczi and A. R. Day,
An algorithm
for computing the effective linear elastic properties of heterogeneous
materials: 3-D results for composites with equal phase Poisson ratios,
J. Mech. Phys. Solids 43, 1349-1362 (1995).
- 27
- J. G. Berryman, Mixture Theories for Rock Properties,
in Rock Physics and Phase Relations-A Handbook of Physical Constants,
edited by T.J. Ahrens (American Geophysical Union, Washington DC, 1995),
pp. 205-228.
- 28
- R. McLaughlin, A study of the differential scheme
for composite materials, Int. J. Eng. Sci. 15, 237-244 (1977).
- 29
- P. A. Berge, J. G. Berryman, and B. P. Bonner,
Influence of microstructure on rock elastic properties,
Geophys. Res. Lett. 20, 2619-2622 (1993).
- 30
- W. Xia and M. F. Thorpe, Percolation properties of
random ellipses, Phys. Rev. A 38, 2650 (1988).
- 31
- S. Torquato, Random heterogeneous media: Microstructure
and improved bounds on effective properties,
Appl. Mech. Rev. 44, 37-76 (1991).
- 32
- J. F. Douglas and E. J. Garboczi,
Intrinsic
viscosity and polarizability of particles having a wide range of shapes,
Adv. Chem. Phys. 91, 85-153 (1995).
- 33
- Z. Hashin, The elastic moduli of heterogeneous
materials, J. Appl. Mech. 29, 143-150 (1962).
- 34
- R. M. Christensen, A critical evaluation for a class
of micromechanics models, J. Mech. Phys. Solids 38, 379-404 (1990).
- 35
- F. B. Hildebrand, Introduction to Numerical
Analysis, Dover, New York, 1956, pp. 285-292.
- 36
- W. H. Press, B. P. Flannery, S. A. Teukolsky, and
W. T. Vetterling, Numerical Recipes in C, Cambridge University
Press, Cambridge, 1988, pp. 566-573.
- 37
- D. N. Winslow, M. D. Cohen, D. P. Bentz, K. A. Snyder, and
E. J. Garboczi, Percolation and porosity in mortars and concretes, Cem. Conc. Res.
24, 25-37 (1994).
- 38
- J.D. Shane, T.O. Mason, H.M. Jennings, E.J. Garboczi, D.P. Bentz,
Effect of the Interfacial Transition Zone on the Conductivity of Portland
Cement Mortars, J. Amer. Ceram. Soc. 83, 1137-1144, 2000.
- 39
- A. P. Roberts and E. J. Garboczi, Elastic properties of model porous ceramics, J.
Amer. Ceram. Soc. 83 (12), 3041-3048, 2000.
- 40
- D.W. Cooper, Random-sequential-packing simulations
in three dimensions for spheres, Phys. Rev. A 38, 522-524 (1988).
- 41
- S. Torquato, Theory of Composite Materials
(Oxford, London, 2000), in preparation.
- 42
- D. P. Bentz, E. J. Garboczi, and K. A. Snyder,
A hard-core
soft shell microstructural model for studying percolation and transport
in three-dimensional composite media, NIST Internal Report 6265 (1999).
- 43
- E. J. Garboczi, K. A. Snyder, J. F. Douglas, and
M.F. Thorpe,
Geometrical percolation threshold of overlapping ellipsoids, Phys. Rev. E
52, 819-828 (1995).
- 44
- B. Lu and S. Torquato, Nearest-surface distribution functions
for polydispersed particle systems, Phys. Rev. A 45, 5530-5544 (1992).
Up: Main Previous: Acknowledgments