• Title/Summary/Keyword: 층화

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A Note on the Decision of Sample Size by Relative Standard Error in Successive Occasions (계속조사에서 상대표준오차를 이용한 표본크기 결정에 관한 고찰)

  • Han, GeunShik;Lee, Gi-Sung
    • The Korean Journal of Applied Statistics
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    • v.28 no.3
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    • pp.477-483
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    • 2015
  • This study deals with the decision problem of sample size by the relative standard error of estimates derived from survey results in successive occasions. The population of the construction in business survey results is used to calculate quartile of the relative standard error of the 1,000 sample obtained from simple or stratified random sampling. The sample size at time t with a relative standard error of the point (t-1) in the successive occasions were calculated according to the sampling method. As a result, in terms of the sample size according to the size of the relative standard error of the (t-1), simple random sampling differs significantly from stratified sampling. In addition, we could see differences in sample size (depending on how the population is stratified) and that careful attention is required in the problem of sample size by the relative standard error of estimates derived from survey results in successive occasions.

Methods to Characterize the Thermal Stratification in Thermal Energy Storages (열에너지 저장소 내 열성층화를 평가하기 위한 기법)

  • Park, Dohyun;Ryu, Dong-Woo;Choi, Byung-Hee;SunWoo, Choon;Han, Kong-Chang
    • Tunnel and Underground Space
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    • v.23 no.1
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    • pp.78-85
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    • 2013
  • A primary objective in creating a stratified thermal storage is to maintain the thermodynamic quality of energy, so thermally stratified energy can be extracted at temperatures required for target activities. The separation of the thermal energy in heat stores to layers with different temperatures, i.e., the thermal stratification is a key factor in achieving this objective. This paper introduces different methods that have been proposed to characterize the thermal stratification in heat stores. Specifically, this paper focuses on the methods that can be used to determine the ability of heat stores to promote and maintain stratification during the process of charging, storing and discharging. In addition, based on methods using thermal stratification indices, the degrees of stratification of stored energy in Lyckebo rock cavern in Sweden were compared and the applicability of the methods was investigated.

Measuring stratification effects for multistage sampling (다단추출 표본설계의 층효율성 연구)

  • Taehoon Kim;KeeJae Lee;Inho Park
    • The Korean Journal of Applied Statistics
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    • v.36 no.4
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    • pp.337-347
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    • 2023
  • Sampling designs often use stratified sampling, where elements or clusters of the study population are divided into strata and an independent sample is chosen from each stratum. The stratification strategy consists of stratification and sample allocation, which are important issues that are repeatedly considered in survey sampling. Although a stratified multistage sample design is often used in practice, the literature tends to discuss simple sampling in terms of stratum effects or stratum efficiency. This study examines an existing stratum efficiency measure for two-stage sampling and further proposes additional stratum efficiency measures using the design effect model. The proposed measures are used to evaluate the stratification strategy of the sample design for high school students of the 4th Korean National Environmental Health Survey (KoNEHS).

층화에서 최적경계점 결정에 관한 연구

  • Park, Jin-U;Kim, Yeong-Won
    • Proceedings of the Korean Statistical Society Conference
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    • 2002.11a
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    • pp.179-184
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    • 2002
  • 층화 추출법에서 층의 경계점을 정하는 문제는 추정의 효율에 직접적으로 영향을 미치기 때문에 매우 실제적이고 중요한 문제이다. 층화변수가 일변량 연속변수인 경우 널리 알려진 방법으로는 누적도수제곱근법과 Ekman법이 있는데 이 두 방법은 모두 나름의 약점을 지니고 있다. 본 논문에서는 Breiman 등(1984)이 제시한 CART 기법 중 회귀나무(regression tree)모형을 이용하여 층의 경계점을 정하는 방법을 소개한다. 그리고 통계청의 어업총조사 자료를 사용하여 층의 경계점을 정하는 여러 다른 방법들의 효율을 비교한다.

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A Stratified Randomized Response Technique (층화 확률화 응답 기법)

  • Ki Hak Hong;Jun Keun Yum;Hwa Young Lee
    • The Korean Journal of Applied Statistics
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    • v.7 no.1
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    • pp.141-147
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    • 1994
  • In the present paper an attempt has been made to develop a stratified ramdomized response technique when the respondents are selected using simple random sampling without replacement (SRSWOR) as well as simple random sampling with replacement (SRSWR). The conditions under which the proposed technique will be more efficient than the corresponding Warner's technique have been obtained.

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A Optimal Cluster Size in Stratified Two-Stage Cluster Sampling (층화 2-단 표본 추출시 최적 집락의 크기 결정)

  • 신민웅;신기일
    • The Korean Journal of Applied Statistics
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    • v.13 no.2
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    • pp.207-224
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    • 2000
  • Generally cluster size is predetermined when we use the stratified two-stage cluster sampling But in case that the sizes of clusters vary greatly one may want to make the sizes to be about equal. In this paper we study the optimal cluster size in stratified twostage cluster sampling. Also we find the optimal primary sampling unit sizes and optimal secondary sampling unit sizes under the given cost restriction.

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A Combined Randomized Response Technique Using Stratified Two-Phase Sampling (층화이중추출을 이용한 결합 확률화응답기법)

  • 홍기학
    • The Korean Journal of Applied Statistics
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    • v.17 no.2
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    • pp.303-310
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    • 2004
  • We suggest a method to procure information from the sensitive population which combine a direct survey method, BB and an indirect survey one, RRT, and a combined estimator that uses the stratified double sampling to estimate the sensitive parameter. We compare the efficiency of our estimator with that of Mangat and Singh model.

A Sampling Design for the livestock (Korean Native Beef Cattle, Milk Cow, Pig, Chicken) Statistics (가축통계 표본조사설계)

  • 윤기중;박상언
    • The Korean Journal of Applied Statistics
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    • v.11 no.2
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    • pp.233-246
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    • 1998
  • We made a sample design for next 5 years, based on the population as of 1995, for livestock statistics. In the sample design, we used the stratified one stage sampling method where the sample size depends on the prefixed coefficient of variation. In stratifying the population, we considered the complete linkage method, and decided the number of strata to be the one which yields the minimum sample size. We listed here some difficulties we had for the better sample design in the future.

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A Sampling Design for the 2001 National Health.Nutrition Survey (2001년 국민건강.영양조사 표본설계)

  • 류제복;이계오;김영원
    • The Korean Journal of Applied Statistics
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    • v.14 no.2
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    • pp.289-304
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    • 2001
  • 2001년에 실시할 $\ulcorner$국민건강.영양조사$\lrcorner$를 위한 새로운 표본설계를 하였다. 본 표본설계에서는 표본의 대표성을 높이기 위해서 기존의 표본가구수는 유지하면서 표본조사구를 증가시키고 새로운 지역 층화변수를 추가로 도입하였다. 또한 추정량의 추정오차 공식을 유도하여 추정의 신뢰성을 측정할 수 있도록 설계하였다.

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민감한 정보를 얻기 위한 대체 전략에 관한 연구

  • Hong, Gi-Hak;Lee, Gi-Seong;Son, Chang-Gyun
    • Proceedings of the Korean Statistical Society Conference
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    • 2003.10a
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    • pp.195-199
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    • 2003
  • Hansen과 Hurwitz(1946)는 우편조사에서의 무응답 문제를 처리하는 방법으로 표본을 응답결과에 따라 응답층과 무응답층으로 나눈 다음, 무응답층의 일부를 랜덤 추출하여 면대면 직접조사에 의해 무응답층의 정보를 얻는 방법을 제안하였다. 본 연구에서는 민감한 모집단에 대한 자료수집 방법으로 직접질문 방법인 Black-Box 방법과 간접질문 방법인 확률화응답기법(RRT)의 결합적 방법을 제시하였고, 층화이중 추출방법을 이용하여 모수를 추정하였다.

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