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951102s1997 nyua b 001 0 eng |
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|a 95049217
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|a 0387946616 (hardcover : alk. paper)
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|a 9780387946610 (hardcover : alk. paper)
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|a (OCoLC)33664741
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|a TRMEMSKU
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|a TR7VH
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|a BF176
|b .H36 1997
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|9 216799
|a Linden, Wim J. van der
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|a Handbook of modern item response theory /
|c ed. Wim J. van der Linden, Ronald K. Hambleton.
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|a New York :
|b Springer,
|c 1997.
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300 |
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|a xv, 510 s. :
|b res. ;
|c 24 cm.
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|a Bibliyografya ve dizin var.
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|a Preface. 1. Item response theory : brief history, common models, and extensions / Wim J. van der Linden and Ronald K. Hambleton -- I. Models for items with polytomous response formats. 2. The nominal categories model / R. Darrell Bock -- 3. A response model for multiple-choice items / David Thissen and Lynne Steinberg -- 4. The rating scale model / Erling B. Andersen -- 5. Graded response model / Fumiko Samejima -- 6. The partial credit model / Geofferey N. Masters and Benjamin D. Wright -- 7. A steps model to analyze partial credit / N. D. Verhelst, C.A.W. Glas, and H. H. de Vries -- 8. Sequential models for ordered responses / Gerhard Tutz -- 9. A generalized partial credit model / Eiji Muraki -- II. Models for response time or multiple attempts on items. 10. A logistic model for time-limit tests / N. D. Verhelst, H. H. F. M. Verstralen, and M. G. H. Jansen -- 11. Models for speed and time-limit tests / Edward E. Roskam -- 12. Multiple-attempt, single-item response models / Judith A. Spray -- III. Models for multiple abilities or cognitive components. 13. One-dimensional linear logistic Rasch models / Gerhard H. Fischer -- 14. Response models with manifest predictors / Aeilko A. Zwinderman -- 15. Normal-Ogive multidimensional model / Roderick P. McDonald -- 16. A linear logistic multidimensional model for dichotomous item response data / Mark D. Reckase -- 17. Loglinear multidimensional item response model for polytomously scored items / Henk Kelderman -- 18. Multicomponent response model / Susan E. Embretson -- 19. Multidimensional linear logistic models for change / Gerhard H. Fischer and Elisabeth Seliger -- IV. Nonparametric models. 20. Nonparametric models for dichotomous responses / Robert J. Mokken -- 21. Nonparametric models for polytomous responses / Ivo W. Molenaar -- 22. A functional approach to modeling test data / J. O. Ramsay -- V. Models for nonomonotone items. 23. An hyperbolic cosine IRT model for unfolding direct responses of persons to items / David Andrich -- 24. PARELLA : an IRT model for parallelogram analysis / Herbert Hoijtink -- VI. Models with special assumptions about the response process. 25. Multiple group IRT / R. Darrell Bock and Michele F. Zimowski -- 26. Logistic mixture models / Jürgen Rost -- 27. Models for locally dependent responses : conjunctive item response theory -- 28. Mismatch models for test formats that permit partial information to be shown / T. P. Hutchinson -- Subject index -- Author index.
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|a Item response theory has become an essential component in the toolkit of every researcher in the behavioral sciences. It provides a powerful means to study individual responses to a variety of stimuli, and the methodology has been extended and developed to cover many different models of interaction. This volume presents a wide-ranging handbook to item response theory -- and its applications to educational and psychological testing. It will serve as both an introduction to the subject and also as a comprehensive reference volume for practitioners and researchers. It is organized into six major sections: the nominal categories model, models for response time or multiple attempts on items, models for multiple abilities or cognitive components, nonparametric models, models for nonmonotone items, and models with special assumptions. Each chapter in the book has been written by an expert of that particular topic, and the chapters have been carefully edited to ensure that a uniform style of notation and presentation is used throughout.
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|9 216802
|a Rasch, G.
|q (George),
|d 1901-
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|9 216800
|a Item response theory
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|9 123784
|a Psychometrics
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|9 216801
|a Psychology
|x Mathematical models
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|9 192150
|a Hambleton, Ronald K.
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