Equivalence of physically based statistical fracture theories for reliability analysis of ceramics in multiaxial loading
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[1] A. R. Rosenfield,et al. A Biaxial‐Flexure Test for Evaluating Ceramic Strengths , 1983 .
[2] Jacques Lamon,et al. Statistical Approaches to Failure for Ceramic Reliability Assessment , 1988 .
[3] T. K. Hellen,et al. The calculation of stress intensity factors for combined tensile and shear loading , 1975 .
[4] J. Petrovic,et al. Fracture of Al2O3 in Combined Tension/Torsion: II, Weibull Theory , 1981 .
[5] D. Shetty,et al. Microstructural effects on fracture toughness of polycrystalline ceramics in combined mode I and mode II loading , 1989 .
[6] A. R. Rosenfield,et al. Statistical Analysis of Size and Stress State Effects on the Strength of an Alumina Ceramic , 1984 .
[7] George Sines,et al. Biaxial and Uniaxial Data for Statistical Comparisons of a Ceramic's Strength , 1979 .
[8] J. G. Crose,et al. A Statistical Theory for the Fracture of Brittle Structures Subjected to Nonuniform Polyaxial Stresses , 1974 .
[9] H. L. Heinisch,et al. Weakest Link Theory Reformulated for Arbitrary Fracture Criterion , 1978 .
[10] F. Mcclintock,et al. Statistical Determination of Surface Flaw Density in Brittle Materials , 1976 .
[11] Anthony G. Evans,et al. A General Approach for the Statistical Analysis of Multiaxial Fracture , 1978 .
[12] Robert Mantell Williams,et al. Use of Weibull Statistics to Correlate MOR, Ball‐on‐Ring, and Rotational Fast Fracture Tests , 1983 .
[13] W. G. Knauss,et al. II – On the Problem of Crack Extension in Brittle Solids Under General Loading , 1978 .