Abstract:
Five strength tests are conducted for a candidate domestic fine-grained nuclear graphite used in gas-cooled micro-reactors, including the uniaxial tensile test as per the standard of Deutsche Industrie Norm (DIN), as well as the three-point flexural test, the Brazilian disc splitting tensile test, the uniaxial compressive test, and the uniaxial tensile test as per the standards of American Society for Testing and Materials (ASTM). Based on the test results, the strength probability distributions are systematically analyzed. It was found that the fitting results of the two-parameter Weibull distribution to the five types of strength data all pass the Anderson-Darling test (A-D test). Compared to the normal distribution and the three-parameter Weibull distribution, the fitting results of the two-parameter Weibull distribution are more conservative at low probabilities. Therefore, it is reasonable to use the two-parameter Weibull distribution to describe the strength probability distribution of the domestic fine-grained graphite studied. The characteristic strength of the nuclear graphite is closely related to the stress state and gradient. The uniaxial compressive strength is much higher than the uniaxial tensile strength, while the latter is clearly higher than the Brazilian disc splitting tensile strength. The three-point flexural strength is obviously higher than the uniaxial tensile strength. In addition, the Weibull modulus, which reflects the strength dispersion, is closely related to the stress state. The strength dispersion under the uniaxial tensile stress state is much higher than that under the uniaxial compressive stress state. The strength dispersion of Brazilian disc splitting tensile strength is between the above two, because the stress state in the high-stress critical region of the Brazilian disc, where the stress reaches more than 90% of the maximum value of the center, is between the uniaxial tensile and uniaxial compressive stress states. This observation suggests that the Weibull modulus should be considered as a function of stress states.