Pages that link to "Item:Q2392503"

The following pages link to Maximum likelihood characterization of rotationally symmetric distributions on the sphere (Q2392503):

Displaying 12 items.

• Angular Gaussian and Cauchy estimation (Q707406) (← links)
• Large sample theory for distributions on the hypersphere with rotational symmetries (Q802247) (← links)
• Stability of a characterization of the von Mises distribution (Q916228) (← links)
• On best equivariance and admissibility of simultaneous MLE for mean direction vectors of several Langevin distributions (Q1293651) (← links)
• On finite-sample robustness of directional location estimators (Q1727894) (← links)
• The admissibility of the empirical mean location for the matrix von Mises-Fisher family (Q1765625) (← links)
• The entropy based goodness of fit tests for generalized von Mises-Fisher distributions and beyond (Q2074329) (← links)
• Efficient ANOVA for directional data (Q2397045) (← links)
• The exact information loss of the maximum likelihood estimator in the \(k\)-dimensional sphere model. (Q2704591) (← links)
• (Q3034691) (← links)
• Statistical analysis for the angular central Gaussian distribution on the sphere (Q3765051) (← links)
• Maximum likelihood characterization of distributions (Q5920326) (← links)