Pages that link to "Item:Q676550"
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The following pages link to Acceleration model in the heterogeneous case of the general graded response model (Q676550):
Displaying 16 items.
- Homogeneous case of the continuous response model (Q96416) (← links)
- A test for using the sum score to obtain a stochastic ordering of subjects (Q476226) (← links)
- Asymmetric item characteristic curves and item complexity: insights from simulation and real data analyses (Q725298) (← links)
- Graded response model based on the logistic positive exponent family of models for dichotomous responses (Q998829) (← links)
- Departure from normal assumptions: A promise for future psychometrics with substantive mathematical modeling (Q1387694) (← links)
- Item response thresholds models: a general class of models for varying types of items (Q2106250) (← links)
- Logistic positive exponent family of models: virtue of asymmetric item characteristic curves (Q2250634) (← links)
- Stochastic ordering of the latent trait by the sum score under various polytomous IRT models (Q2260054) (← links)
- On a generalization of local independence in item response theory based on knowledge space theory (Q2331170) (← links)
- On measurement properties of continuation ratio models (Q2511852) (← links)
- A sequential cognitive diagnosis model for polytomous responses (Q4614723) (← links)
- On the feasibility of truncated Israel–Stewart model in the context of late acceleration (Q5162811) (← links)
- A Class of Multidimensional Latent Class IRT Models for Ordinal Polytomous Item Responses (Q5419324) (← links)
- Hierarchical Models for the Analysis of Likert Scales in Regression and Item Response Analysis (Q6088249) (← links)
- Revisiting the Samejima-Bolfarine-Bazán IRT models: new features and extensions (Q6155650) (← links)
- Invariance of comparisons: separation of item and person parameters beyond Rasch models (Q6640073) (← links)
