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메타분석을 위한 생존곡선 활용법

A Practical Method for Using a Survival Curve for Meta-analysis

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초록

On conducting a quantitative systematic reviews, some articles selected as the subject were presented solely in the form of Kaplan-Meier survival curves. To avoid publication bias, researchers should estimate the hazard ratio (HR) and its standard error (SE) representing the whole curve. This paper presents a practical method to estimate them.

Abstract

On conducting a quantitative systematic reviews, some articles selected as the subject were presented solely in the form of Kaplan-Meier survival curves. To avoid publication bias, researchers should estimate the hazard ratio (HR) and its standard error (SE) representing the whole curve. This paper presents a practical method to estimate them.

참고문헌 (8)

  1. 배종면, "한국의 임상역학 발전 방향", 대한의사협회지, 56(8), pp.718~723 (2013), 대한의사협회
  2. Bae JM, "Narrative reviews", Epidemiol Health, 36, pp.e2014018~ (2014)
  3. Bae JM, "An overview of systematic reviews of diagnostic tests accuracy", Epidemiol Health, 36, pp.e2014016~ (2014)
  4. Bae JM, "Human papillomavirus 16 infection as a potential risk factor of prostate cancer:an adaptive meta-analysis", Epidemiol Health, 37, pp.e2015005~ (2015)
  5. Bae JM, "Citrus fruit intake and stomach cancer risk: a quantitative systematic review", Gastric Cancer, 11(1), pp.23~32 (2008)
  6. Tierney JF, "Practical methods for incorporating summary time-to-event data in meta-analysis", Trials, 8, pp.16~ (2007)
  7. Guyot P, "Enhanced secondary analysis of survival data: reconstructing the data from published Kaplan-Meier survival curves", BMC Medical Research Methodology, 12, pp.9~ (2012)
  8. Moher D, "CONSORT 2010 explanation and elaboration: updated guidelines for reporting parallel group randomized trials", British Medical Journal, 340, pp.c869~ (2010)

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