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Fiducial intervals for the magnitude of a complex-valued quantity
7 references·1 citing·31 second hop
Fiducial intervals for the magnitude of a complex-valued quantity (2008)Fiducial intervals for the magnitude of a…Evaluating methods of calculating measurement uncertainty (2008)Evaluating methods of calcula…Fiducial approach to uncertainty assessment accounting for error due to instrument resolution (2007)Fiducial approach to uncertai…Draft GUM Supplement 1 and Bayesian analysis (2007)Draft GUM Supplement 1 and Ba…Uncertainty analysis for vector measurands using fiducial inference (2006)Uncertainty analysis for vect…Comparison of ISO-GUM, draft GUM Supplement 1 and Bayesian statistics using simple linear calibration (2006)Comparison of ISO-GUM, draft …A generalized confidence interval for a measurand in the presence of type-A and type-B uncertainties (2006)A generalized confidence inte…Propagation of uncertainties in measurements using generalized inference (2005)Propagation of uncertainties …Interval estimations in metrology (2014)Interval estimations in metro…Guide to the Expression of Uncertainty in Measurement (1995)On use of Bayesian statistics to make theGuide to the Expression of Uncertainty in Measurementconsistent (2003)Bayesian alternative to the ISO-GUM's use of the Welch–Satterthwaite formula (2005)Comparison of GUM Supplement 1 and Bayesian analysis using a simple linear calibration model (2008)Contribution to a conversation about the Supplement 1 to the GUM (2009)Equivalence of alternative Bayesian procedures for evaluating measurement uncertainty (2010)GUIDE TO THE EXPRESSION OF UNCERTAINTY IN MEASUREMENT (2006)Evaluation of measurement data — Supplement 1 to the “Guide to the expression of uncertainty in measurement” — Propagation of distributions using a Monte Carlo method (2008)Can coverage factor 2 be interpreted as an equivalent to 95% coverage level in uncertainty estimation? Two case studies (2009)In pursuit of a fit-for-purpose uncertainty guide (2016)On the meaning of measurement uncertainty (2018)Journal of Research of the National Bureau of Standards (1959)A minimax approach to combining means, with practical examples (1989)Three Statistical Paradigms for the Assessment and Interpretation of Measurement Uncertainty (2008)Uncertainty analysis for measurement of measurand (2010)A classical method for uncertainty analysis with multidimensional data (2002)An approach to the treatment of uncertainty in complex S-parameter measurements (2002)Measurement Uncertainty, Traceavility, and the GUM (2007)On the validity of methods of uncertainty evaluation (2009)Comparison between the conventional and Bayesian approaches to evaluate measurement data (2006)On the long-run success rate of coverage intervals (2008)The evaluation of standard uncertainty in the presence of limited resolution of indicating devices (1997)Dempster-Shafer inference with weak beliefs (2011)Pivotal methods in the propagation of distributions (2012)International Organization for Standardization (ISO) (2003)A procedure for the evaluation of measurement uncertainty based on moments (2005)Bayesian Approaches to Calculating a Reference Value in Key Comparison Experiments (2007)The use of a Monte Carlo method for evaluating uncertainty and expanded uncertainty (2006)Bayesian uncertainty analysis for a regression model versus application of GUM Supplement 1 to the least-squares estimate (2011)Comparing methods for evaluating measurement uncertainty given in the JCGM ‘Evaluation of Measurement Data’ documents (2016)Comparison of three approaches for computing measurement uncertainties (2020)
this work references cited by second hop

References

  • 2008Evaluating methods of calculating measurement uncertainty44 cited
  • 2005Propagation of uncertainties in measurements using generalized inference42 cited
  • 2007Fiducial approach to uncertainty assessment accounting for error due to instrument resolution35 cited
  • 2007Draft GUM Supplement 1 and Bayesian analysis33 cited
  • 2006Comparison of ISO-GUM, draft GUM Supplement 1 and Bayesian statistics using simple linear calibration31 cited
  • 2006A generalized confidence interval for a measurand in the presence of type-A and type-B uncertainties28 cited
  • 2006Uncertainty analysis for vector measurands using fiducial inference24 cited

Cited by

  • 2014Interval estimations in metrology9 cited

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