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Alberto Maydeu-Olivares

Researcher at University of South Carolina

Publications -  77
Citations -  3963

Alberto Maydeu-Olivares is an academic researcher from University of South Carolina. The author has contributed to research in topics: Item response theory & Goodness of fit. The author has an hindex of 25, co-authored 77 publications receiving 2758 citations. Previous affiliations of Alberto Maydeu-Olivares include University of Barcelona.

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Factor Analysis with Ordinal Indicators: A Monte Carlo Study Comparing DWLS and ULS Estimation

TL;DR: In this article, the performance of diagonally weighted least squares (DWLS) and unweighted least square (ULS) was compared to DWLS and ULS in a simulation study with 324 conditions and 1,000 replications per condition.
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Understanding the Model Size Effect on SEM Fit Indices

TL;DR: The results showed that the effect of p on the population CFI and TLI depended on thetype of specification error, whereas a higher p was associated with lower values of the population RMSEA regardless of the type of model misspecification.
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Item response modeling of forced-choice questionnaires.

TL;DR: In this article, a multidimensional IRT model based on Thurstone's framework for comparative data is introduced, which is suitable for use with any forced-choice questionnaire composed of items fitting the dominance response model, with any number of measured traits, and any block sizes.
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Estimation of IRT graded response models: limited versus full information methods.

TL;DR: Full information maximum likelihood (FIML) was compared with a 3-stage estimator for categorical item factor analysis (CIFA) when the unweighted least squares method was used in CIFA's third stage, and both methods failed in a number of conditions.
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Maximum Likelihood Estimation of Structural Equation Models for Continuous Data: Standard Errors and Goodness of Fit

TL;DR: In this article, the authors investigated the best combination of SE and test statistic for structural equation models with an extensive simulation study and found that robust SEs computed using the expected information matrix coupled with a mean and variance-adjusted LR test statistic (i.e., MLMV) is the optimal choice, even with normally distributed data, as it yielded the best combinations of accurate SEs and Type I errors.