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I.S. EN 12603:2002

Current

Current

The latest, up-to-date edition.

GLASS IN BUILDING - PROCEDURES FOR GOODNESS OF FIT AND CONFIDENCE INTERVALS FOR WEIBULL DISTRIBUTED GLASS STRENGTH DATA

Available format(s)

Hardcopy , PDF

Language(s)

English

Published date

01-01-2002

Preview

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Only cited Standards give presumption of conformance to New Approach Directives/Regulations.

Foreword
Introduction
1 Scope
2 Normative references
3 Terms and definitions
4 Symbols and abbreviated terms
5 Goodness of fit
6 Point estimators for the parameters beta and theta of
  the distribution
  6.1 Censored sample
  6.2 Uncensored (complete) sample
7 Assessment of data and tests
  7.1 The Weibull diagram
  7.2 Graphical representation of the estimated
      distribution function
  7.3 Plotting of sample data in the Weibull diagram
      7.3.1 Single values
      7.3.2 Classified values
  7.4 Assessment of sample data
8 Confidence intervals
  8.1 Confidence interval for the shape parameter beta
  8.2 Confidence interval for the value of the distribution
      function G(x) at a given value of x, of the attribute
      X
  8.3 Confidence interval for the scale parameter theta
      8.3.1 Method for all samples
      8.3.2 Method for uncensored samples
  8.4 Confidence interval for the value x of the attribute
      X at a given value G(x) of the distribution function
      8.4.1 Method for all samples
      8.4.2 Method for uncensored samples
Annex A (informative) Examples
  A.1 Uncensored sample
      A.1.1 Data
      A.1.2 Statistical evaluation
  A.2 Censored sample
      A.2.1 Data
      A.2.2 Statistical evaluation
Annex B (informative) Weibull graph
Bibliography

Covers procedures for the evaluation of sample data by means of a two-parameter Weibull distribution function.

DocumentType
Standard
Pages
35
PublisherName
National Standards Authority of Ireland
Status
Current

Standards Relationship
UNI EN 12603 : 2004 Identical
EN 12603:2002 Identical
UNE-EN 12603:2003 Identical
DIN EN 12603:2003-04 Identical
BS EN 12603:2002 Identical

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