Pages that link to "Item:Q1336523"
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The following pages link to On statistical models for regression diagnostics (Q1336523):
Displaying 21 items.
- Influence diagnostics for robust P-splines using scale mixture of normal distributions (Q287528) (← links)
- Regression diagnostics in an autocorrelated model (Q367486) (← links)
- Estimation in nonlinear mixed-effects models using heavy-tailed distributions (Q746189) (← links)
- Diagnostic checking for multivariate regression models (Q953847) (← links)
- The mean-shift outlier model in general weighted regression and its applications. (Q1292217) (← links)
- On influence assessment for LAD regression (Q1771282) (← links)
- Diagnostics for a class of survival regression models with heavy-tailed errors (Q1927200) (← links)
- Influence diagnostics in nonlinear reproductive dispersion models. (Q1962121) (← links)
- A note on model diagnostics in longitudinal data analysis (Q2463668) (← links)
- The Mean-shift Outlier Model under Skew Normal Distribution (Q2816722) (← links)
- (Q4380609) (← links)
- Regression tree-based diagnostics for linear multilevel models (Q4970829) (← links)
- Mean-shift outliers model in skew scale-mixtures of normal distributions (Q5222484) (← links)
- Influence analysis for count data based on generalized Poisson regression models (Q5402474) (← links)
- Regression Analysis of a Disease Onset Distribution Using Diagnosis Data (Q5450450) (← links)
- Influence analysis in nonlinear models with random effects (Q5936229) (← links)
- Collapsibility hypotheses and diagnostic bounds in regression analysis (Q5953774) (← links)
- Diagnostic methods in elliptical linear regression models (Q5956041) (← links)
- Parameter discrepancy hypothesis: adversarial attack for graph data (Q6066170) (← links)
- The identical distribution hypothesis is equivalent to the parameter discrepancy hypothesis: adversarial attacks on graph neural networks (Q6492600) (← links)
- The gradient test statistic for outlier detection in generalized estimating equations (Q6569426) (← links)