등급반응모형과 일반화부분점수모형에서 능력 분포, 문항 반응 범주 수, 검사길이에 따른 문항 적합도 지수 수행 비교

' 등급반응모형과 일반화부분점수모형에서 능력 분포, 문항 반응 범주 수, 검사길이에 따른 문항 적합도 지수 수행 비교' 의 주제별 논문영향력
논문영향력 선정 방법
논문영향력 요약
주제
  • 교육학
  • generalizedpartialcreditmodel
  • gradedresponsemodel
  • item response theory
  • itemfit
  • 등급반응모형
  • 문항 적합도
  • 문항반응이론
  • 일반화부분점수모형
동일주제 총논문수 논문피인용 총횟수 주제별 논문영향력의 평균
14,547 0

0.0%

' 등급반응모형과 일반화부분점수모형에서 능력 분포, 문항 반응 범주 수, 검사길이에 따른 문항 적합도 지수 수행 비교' 의 참고문헌

  • Wingen 3: Windows software that generates IRT parameters and item responses
    Han, K. T. University of Massachusetts, Center for Educational Assessment [2010]
  • Using simulation results to choose a latent trait model
    Yen, W. M. Applied Psychological Measurement 5 (2) : 245 ~ 262 [1981]
  • Type I error rates for PARSCALE's fit index
    DeMars, C. E. Educational and Psychological Measurement 65 (1) : 42 ~ 50 [2005]
  • The unicorn, normal curve and other improbable creatures
    Micceri, T. Psychological Bulletin 105 (1) : 156 ~ 166 [1989]
  • The effect of errors in estimating ability on goodness-of-fit tests for IRT models
    Stone, C. A. Educational and Psychological Measurement 60 (6) : 974 ~ 991 [2000]
  • Sensitivity of marginal maximum likelihood estimation of item and ability parameters to the characteristics of the prior ability distributions
    Seong, T. -J. Applied Psychological Measurement 14 (3) : 299 ~ 311 [1990]
  • Recovery of marginal maximum likelihood estimates in the two-parameter logistic response model : An evaluation of MULTILOG
    Stone, C. A. Applied Psychological Measurement 16 (1) : 1 ~ 16 [1992]
  • Randomization and Monte Carlo methods in biology
    Manly, B. F. Chapmanand Hall [1991]
  • Predicting the distribution of a goodness-of-fit statistic appropriate for use with performance-based assessments
    Hansen, M. A. University of Pittsburgh [2004]
  • Performance of the generalized item fit index for polytomous IRT models
    Kang, T. Journal of Educational Measurement 45 (4) : 391 ~ 406 [2008]
  • Performance of the generalized item fit index for graded response model
    Kang, T. Asia Pacific Educational Review 12 : 89 ~ 96 [2011]
  • PARSCALE 3: item analysis and test scoring for rating-scale data
    Muraki, E. Scientific Software International, Inc [1997]
  • Monte-Carlo based null distribution for an alternative fit statistic
    Stone, C. A. Journal of Educational Measurement 37 (1) : 58 ~ 75 [2000]
  • Likelihood-based item-fit indices for dichotomous item response theory models
    Orlando, M. Applied Psychological Measurement 24 (1) : 50 ~ 64 [2000]
  • Item response theory: Principles and applications
    Hambleton, R. K. John Wiley & Sons, Inc [1985]
  • Item response theory scores on tests including polytomous items with ordered responses
    Thissen, D. Applied Psychological Measurement 19 (1) : 39 ~ 49 [1995]
  • Item response theory for psychologists
    Embreston, S. M. Lawrence Erlbaum Associates [2000]
  • Investigation of a nonparametric procedure for assessing goodness-of-fit in item response theory
    Wells, C. S. Applied Measurement in Education 21 (1) : 22 ~ 40 [2008]
  • IRTFIT: A macro for item fit and local dependence tests under IRT models
    Bjorner, J. B. Quality Metric [2007]
  • Handbook of modern item response theory
  • Further investigation of the performance of : An item fit index for use with dichotomous item response theory models
    Orlando, M. Applied Psychological Measurement 27 (4) : 289 ~ 298 [2003]
  • Fundamentals of item response theory
    Hambleton, R. K. Sage Publications, Inc [1991]
  • Examination of item fit indices for polytomous item response models
    von Schrader, S. Paper presented at the meeting of the National Council on Measurement in Education, San Diego [2004]
  • Estimating item parameters and latent ability when responses are scored in two or more nominal categories
    Bock, R. D. Psychometrika 37 (1) : 29 ~ 51 [1972]
  • Empirical power and type I error rates for an IRT fit statistic that considers the precision of ability estimates
    Stone, C. A. Educational and Psychological Measurement 63 (4) : 566 ~ 583 [2003]
  • Data analysis by resampling: Concepts and applications
    Lunneborg, C. E. Duxbury Press [2000]
  • Computer-intensive methods for testing hypotheses: An introduction
    Noreen, E. W. John Wiley & Sons [1989]
  • Categorical data analysis
    Agresti, A. Wiley [2002]
  • BILOG 3: Item analysis and test scoring with binary logistic models
    Mislevy, R. J. Scientific Software International [1990]
  • Assessing the fit of item response theory models
    Swaminathan, H. Handbook of Statistics 26 : 683 ~ 718 [2007]
  • Assessing goodness-of-fit of IRT models : A comparison of traditional and alternative procedures
    Stone, C. A. Journal of Educational Measurement 40 (4) : 331 ~ 352 [2003]
  • 박사
    Assessing fit of item response theory models
    Lu, Y. University of Massachusetts Amherst [2006]
  • Applications of Item Response Theory to Practical Testing Problems
    Lord, F. M. Lawrence Erlbaum Associates [1980]
  • An examination of Item Response Theory item fit indices for the Graded Response Model
    Lahuis, D, M. Organizational Research Methods 14 (1) : 10 ~ 23 [2009]
  • An assessment of the nonparametric approach for evaluating the fit of item response models
    Liang, T. Journal of Educational Measurement 51 (1) : 1 ~ 17 [2014]
  • A model fit for generalized partial credit model
    Liang, T. Educational and Psychological Measurement 69 (6) : 913 ~ 929 [2009]
  • A method for simulating nonnormal distribution
    Fleishman, A. I. Psychometrika 43 (4) : 521 ~ 532 [1978]
  • A generalized partial credit model in Handbook of modern item response theory
    Muraki, E. Springer : 153 ~ 164 [1997]
  • A further look at the correlation between item parameters and item fit statistics
    Sinharay, S. Journal of Educational Measurement 45 (1) : 1 ~ 15 [2008]
  • A comparison of several goodness-of-fit statistics
    Mckinley, R. L. Applied Psychological Measurement 9 (1) : 49 ~ 57 [1985]
  • A comparison of item-fit statistics for the three-parameter logistic model
    Glas, C. A. W. Applied Psychological Measurement 27 (2) : 87 ~ 106 [2003]
  • A comparison of item-and person-fit methods of assessing model-data fit in IRT
    Reise S. P. Applied Psychological Measurement 14 (2) : 127 ~ 137 [1990]
  • A comparison of item fit statistics for mixed IRT models
    Chon, K. H. Journal of Educational Measurement 47 (3) : 318 ~ 338 [2010]