Pages that link to "Item:Q463069"
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The following pages link to A simple general method for oblique rotation (Q463069):
Displaying 24 items.
- Derivative free gradient projection algorithms for rotation (Q85802) (← links)
- Bayesian exploratory factor analysis (Q118626) (← links)
- A monotonically convergent algorithm for orthogonal congruence rotation (Q676512) (← links)
- Chisquare as a rotation criterion in factor analysis (Q1023769) (← links)
- A joint treatment of varimax rotation and the problem of diagonalizing symmetric matrices simultaneously in the least-squares sense (Q1058244) (← links)
- Three-way SIMPLIMAX for oblique rotation of the three-mode factor analysis core to simple structure. (Q1274826) (← links)
- Techniques for rotating two or more loading matrices to optimal agreement and simple structure: A comparison and some technical details (Q1387698) (← links)
- Clustering of multivariate binary data with dimension reduction via \(L_{1}\)-regularized likelihood maximization (Q1669628) (← links)
- Maximization of sums of quotients of quadratic forms and some generalizations (Q1901383) (← links)
- Mapping unobserved item-respondent interactions: a latent space item response model with interaction map (Q2066583) (← links)
- Rotation in correspondence analysis from the canonical correlation perspective (Q2088927) (← links)
- Computation for latent variable model estimation: a unified stochastic proximal framework (Q2103576) (← links)
- Rotation to simple loadings using component loss functions: the orthogonal case (Q2259990) (← links)
- Rotation to simple loadings using component loss functions: the oblique case (Q2260962) (← links)
- Dimension-reduced clustering of functional data via subspace separation (Q2403303) (← links)
- Oblique rotaton in canonical correlation analysis reformulated as maximizing the generalized coefficient of determination (Q2442108) (← links)
- Constrained principal component analysis of standardized data for biplots with unit-length variable vectors (Q2442795) (← links)
- A simple general procedure for orthogonal rotation (Q2511840) (← links)
- Newton algorithms for analytic rotation: an implicit function approach (Q2517904) (← links)
- A simple graphical method for orthogonal rotation of axes (Q2653412) (← links)
- A cluster‐based factor rotation (Q4614626) (← links)
- SIMPCA: a framework for rotating and sparsifying principal components (Q5037072) (← links)
- Rotating factors to simplify their structural paths (Q6057041) (← links)
- Rotation to sparse loadings using \(L^p\) losses and related inference problems (Q6175690) (← links)
