• 한국시뮬레이션학회:학술대회논문집
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• 한국시뮬레이션학회 2001년도 춘계 학술대회 논문집
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• pp.169-169
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• 2001

With the aid of fast computing power, resampling techniques are being introduced for simulation output analysis (SOA). Autocorrelation among the output from discrete-event simulation prohibit the direct application of resampling schemes (Threshold bootstrap, Binary bootstrap, Stationary bootstrap, etc) extend its usage to time-series data such as simulation output. We present a new method for inference from a regenerative process, regenerative bootstrap, that equals or exceeds the performance of classical regenerative method and approximation regeneration techniques. Regenerative bootstrap saves computation time and overcomes the problem of scarce regeneration cycles. Computational results are provided using M/M/1 model.

• 한국환경과학회지
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• 제20권3호
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• pp.321-327
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• 2011

Bootstrap methods is the computer-based resampling method that estimates the standard errors and confidence intervals of summary statistics using the plug-in principle for assessing the accuracy or uncertainty of statistical estimates, and the BCa method among the Bootstrap methods is known much superior to other Bootstrap methods in respect of the standards of statistical validation. Therefore this study suggests the method of the representation and treatment of uncertainty in flood risk assessment and water resources planning from the construction and application of rainfall frequency analysis model considersing the uncertainty based on the nonparametric BCa method among the Bootstrap methods for the assessement of the estimation of probability rainfall and the effect of uncertainty considering the uncertainty of the parameter estimation of probability in the rainfall frequency analysis that is the most fundamental in flood risk assessement and water resources planning.

• 한국시뮬레이션학회논문지
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• 제19권3호
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• pp.119-125
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• 2010

시뮬레이션 출력 분석 방법인 이동 블록 부트스트랩이나 정상 부트스트랩, 그리고 임계값 부트스트랩은 자기상관성이 존재하는 데이터에 적용 가능한 표본 재추출 방법론들이다. 이러한 부트스트랩 방법들은 데이터의 정상성을 가정하여 적용해 왔다. 그러나 실제 자료 또는 시뮬레이션 출력에 계절성이나 추세를 동반하여 그 정상성을 보장할 수 없는 경우에는 부트스트랩을 시뮬레이션 출력 분석에 적용하지 못하였다. 시뮬레이션 출력 분석 기법 중 자기상관성을 가장 잘 묘사하는 방법은 임계값 부트스트랩 방법이다. 임계값 부트스트랩은 자료의 임계값을 기준으로 주기를 형성하여 재추출하는 방법으로써 계절성이 존재하는 데이터에 부트스트랩을 적용한다면 임계값 부트스트랩과 유사한 정확도를 얻을 수 있다. 본 논문에서는 계절성이 존재하는 시계열 자료에 대한 부트스트랩 적용 가능성을 제시 및 검증해보고자 한다.

• International Journal of Quality Innovation
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• 제2권2호
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• pp.34-45
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• 2001

This study uses MATLAB as a programming tool and applies the bootstrap method to process capability analysis. The advantage of using MATLAB in bootstrap method is to make the bootstrap method much easier to implement and apply particularly in process capability analysis. An example is provided to further illustrate the easy use of MATLAB in bootstrap method.

• 한국경영과학회지
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• 제38권2호
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• pp.65-73
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• 2013

In the simulation output analysis, bootstrap method is an applicable resampling technique to insufficient data which are not significant statistically. The moving block bootstrap, the stationary bootstrap, and the threshold bootstrap are typical bootstrap methods to be used for autocorrelated time series data. They are nonparametric methods for stationary time series data, which correctly describe the original data. In the simulation output analysis, however, we may not use them because of the non-stationarity in the data set caused by the trend such as increasing or decreasing. In these cases, we can get rid of the trend by differencing the data, which guarantees the stationarity. We can get the bootstrapped data from the differenced stationary data. Taking a reverse transform to the bootstrapped data, finally, we get the pseudo-samples for the original data. In this paper, we introduce the applicability of bootstrap methods to the time series data having trend, and then verify it through the statistical analyses.

• 대한산업공학회지
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• 제23권4호
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• pp.755-767
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• 1997

Analyzing autocorrelated data set is still an open problem. Developing on easy and efficient method for severe positive correlated data set, which is common in simulation output, is vital for the simulation society. Bootstrap is on easy and powerful tool for constructing non-parametric inferential procedures in modern statistical data analysis. Conventional bootstrap algorithm requires iid assumption in the original data set. Proper choice of resampling units for generating replicates has much to do with the structure of the original data set, iid data or autocorrelated. In this paper, a new bootstrap resampling scheme is proposed to analyze the autocorrelated data set : the Threshold Bootstrap. A thorough literature search of bootstrap method focusing on the case of autocorrelated data set is also provided. Theoretical foundations of Threshold Bootstrap is studied and compared with other leading bootstrap sampling techniques for autocorrelated data sets. The performance of TB is reported using M/M/1 queueing model, else the comparison of other resampling techniques of ARMA data set is also reported.

• 대한수의학회지
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• 제47권2호
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• pp.259-263
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• 2007

The choice of input distribution in quantitative risk assessments modeling is of great importance to get unbiased overall estimates, although it is difficult to characterize them in situations where data available are too sparse or small. The present study is particularly concerned with accommodation of uncertainties commonly encountered in the practice of modeling. The authors applied parametric and non-parametric bootstrap simulation methods which consist of re-sampling with replacement, in together with the classical Student-t statistics based on the normal distribution. The implications of these methods were demonstrated through an empirical analysis of trade volume from the amount of chicken and pork meat imported to Korea during the period of 1998-2005. The results of bootstrap method were comparable to the classical techniques, indicating that bootstrap can be an alternative approach in a specific context of trade volume. We also illustrated on what extent the bias corrected and accelerated non-parametric bootstrap method produces different estimate of interest, as compared by non-parametric bootstrap method.

• 한국수자원학회:학술대회논문집
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• 한국수자원학회 2009년도 학술발표회 초록집
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• pp.1406-1411
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• 2009

Bootstrap 기법은 통계학적 추정치의 정확도 또는 불확실성을 평가하기 위한 컴퓨터 기반 리샘플링 기법으로서 플러그인 원칙을 이용하여 요약통계치의 표준오차 및 신뢰구간을 추정하며, Bootstrap 기법 중 BCa 기법은 다른 Bootstrap 기법들에 비해 적합도 기준면에서 훨씬 우수한 결과를 나타내는 것으로 알려져 있다. 본 논문에서는 강우빈도해석에서 확률분포의 매개변수 추정에 대한 불확실성 고려한 확률강우량의 산정 및 불확실성의 영향을 평가하기 위하여 Bootstrap 기법 중 비매개변수적 BCa 기법에 기반한 불확실성을 고려한 강우빈도해석모델 구축 및 적용을 통해 홍수위험평가 및 수자원 계획 등에 있어서 불확실성 표현 및 처리기법을 제시하였다.

• 산업경영시스템학회지
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• 제30권2호
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• pp.37-43
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• 2007

ANOVA is widely used for measurement system analysis. It assumes that the measurement error is normally distributed, which may not be seen in certain industrial cases. In this study, the exact and bootstrap confidence intervals for precision-to-tolerance ratio (PTR) are obtained for the cases where the measurement errors are normally and non-normally distributed and the reproducibility variation can be ignored. Lognormal and gamma distributions are considered for non-normal measurement errors. It is assumed that the quality characteristics have the same distributions of the measurement errors. Three different bootstrap methods of SB (Standard Bootstrap), PB (Percentile Bootstrap), and BCPB (Biased-Corrected Percentile Bootstrap) are used to obtain bootstrap confidence intervals for PTR. Based on a coverage proportion of PTR, a comparative study of exact and bootstrap methods is performed. Simulation results show that, for non-normal measurement error cases, the bootstrap methods of SB and BCPB are superior to the exact one.

• 대한토목학회논문집
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• 제30권4B호
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• pp.367-377
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• 2010

본 연구에서는 기상청 산한 56개 기상관측소의 연최대치계열 일 강우자료를 대상으로 Bootstrap기법과 SIR알고리즘을 이용하여 표본을 재추출한 후, 빈도해석을 적용하여 결과를 비교검토 하였다. SIR알고리즘은 기존에 발생되었던 극한 사상에 가중치를 두어 표본을 재추출하는 방법으로 과거에 발생한 극한사상이 기후변화에 의해서 더욱 빈발하게될 것 이라는 가정에 기초한다고 할 수 있다. 반면에 Bootstrap기법은 현재 발생한 사상에 동일한 가중치를 두어 표본을 재추출하는 방법이다. 따라서 두 방법의 차이를 계산하여 기후변화로 인한 극한강우의 빈도별 확률강우량의 변화를 산정할 수 있다. 비교결과 SIR알고리즘에 의하여 재추출된 강우를 이용하여 산정된 확률강우량의 경우, Bootstrap기법에 의해서 재추출된 강우를 이용하여 산정한 확률강우량에 비해 지점에 따라 작게는 -10%정도의 감소와 크게는 60%정도의 차이를 보임을 확인하였다.