NF EN ISO 20501
NF EN ISO 20501

NF EN ISO 20501

December 2022
Standard Current

Fine ceramics (advanced ceramics, advanced technical ceramics) - Weibull statistics for strength data

Main informations

Collections

National standards and national normative documents

Publication date

December 2022

Number of pages

46 p.

Reference

NF EN ISO 20501

ICS Codes

81.060.30   Advanced ceramics

Print number

1

European kinship

EN ISO 20501:2022
Replaced standards (2)
NF EN 843-5
NF EN 843-5
September 2007
Standard Cancelled
Advanced technical ceramics - Mechanical properties of monolithic ceramics at room temperature - Part 5 : statistical analysis

Le présent document spécifie une méthode d'analyse statistique des données de résistance des céramiques sous forme de répartition de Weibull à deux paramètres, en utilisant une technique d'estimation du maximum de vraisemblance. Il suppose que l'ensemble des données a été obtenu à partir d'une série d'essais effectués dans des conditions nominalement identiques.

NF ISO 20501
NF ISO 20501
April 2020
Standard Cancelled
Fine ceramics (advanced ceramics, advanced technical ceramics) - Weibull statistics for strength data

This document covers the reporting of uniaxial strength data and the estimation of probability distribution parameters for advanced ceramics which fail in a brittle fashion. The failure strength of advanced ceramics is treated as a continuous random variable. Typically, a number of test specimens with well-defined geometry are brought to failure under well-defined isothermal loading conditions. The load at which each specimen fails is recorded. The resulting failure stresses are used to obtain parameter estimates associated with the underlying population distribution. This document is restricted to the assumption that the distribution underlying the failure strengths is the two-parameter Weibull distribution with size scaling. Furthermore, this document is restricted to test specimens (tensile, flexural, pressurized ring, etc.) that are primarily subjected to uniaxial stress states. Subclauses 6.4 and 6.5 outline methods of correcting for bias errors in the estimated Weibull parameters, and to calculate confidence bounds on those estimates from data sets where all failures originate from a single flaw population (i.e. a single failure mode). In samples where failures originate from multiple independent flaw populations (e.g. competing failure modes), the methods outlined in 6.4 and 6.5 for bias correction and confidence bounds are not applicable.

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