The microstructural effects of non-uniform composite microstructures are modeled. Relationships are observed between the degree of non-uniformity and fiber spa tial information which may be measured via image analysis or derived from Dirichlet cell tessellations. For artifical patterns containing chain-like clustering which simulate com posite microstructures: (a) the nearest-neighbor distances of random and clustered pat terns are smaller than those normally estimated by square or hexagonal arrays, (b) in creased clustering may be associated with increased mean cell volume fraction, cell volume fraction distribution standard deviation, number of cell sides, distribution stan dard deviation, nearest-neighbor distance distribution skewness, and decreased nearest- neighbor distances and (c) accounting for non-uniform fiber diameters is generally un necessary, except possibly at low fiber volume fraction or with patterns exhibiting a high degree of chaining. For Nicalon SiC/zirconia titanate composite samples with micro structures which exhibit clustering, the maximum value of skewness, determined from sub-regions of the sample, correlates with the flexure strength of that sample.
[1]
Quantitative evaluation of fiber distributions in a continuously reinforced aluminium alloy using automatic image analysis
,
1992
.
[2]
R. Everett.
5 – Deposition Technologies for MMC Fabrication
,
1991
.
[3]
G. Carman,et al.
Strength Prediction and Optimization of Composites with Statistical Fiber Flaw Distributions
,
1992
.
[4]
Subra Suresh,et al.
Deformation of metal-matrix composites with continuous fibers: geometrical effects of fiber distribution and shape
,
1991
.
[5]
D. Koss,et al.
Void/pore distributions and ductile fracture
,
1987
.
[6]
O. Richmond,et al.
Use of the Dirichlet tessellation for characterizing and modeling nonregular dispersions of second-phase particles
,
1983
.
[7]
O. Richmond,et al.
Quantitative characterization of second-phase populations
,
1985
.
[8]
B. Bender,et al.
Optimization of the Mechanical Properties of Silicon Carbide‐Fiber‐Reinforced Zirconia Titanate Matrix Composites through Controlled Processing
,
1992
.
[9]
J. R. Brockenbrough,et al.
A reinforced material model using actual microstructural geometry
,
1992
.
[10]
Arthur Getis,et al.
Models of spatial processes : an approach to the study of point, line, and area patterns
,
1979
.