FANOVA models on rectangles, circular disks and circular sectors are analyzed. Dirichlet boundary conditions are imposed to define the corresponding covariance operators of the Hilbert valued components of the vector error term. Minimal conditions on the design matrix are imposed to derive a generalized least squares estimator of the Hilbert-valued vector of fixed effects.
(2015). FANOVA models in rectangular and circular domains [conference presentation - intervento a convegno]. Retrieved from http://hdl.handle.net/10446/48744
FANOVA models in rectangular and circular domains
2015-01-01
Abstract
FANOVA models on rectangles, circular disks and circular sectors are analyzed. Dirichlet boundary conditions are imposed to define the corresponding covariance operators of the Hilbert valued components of the vector error term. Minimal conditions on the design matrix are imposed to derive a generalized least squares estimator of the Hilbert-valued vector of fixed effects.File allegato/i alla scheda:
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