Abstract
The statistical affine shape theory is set in this work in the context of real normed division algebras. The general densities apply for every field: real, complex, quaternion, octonion, and for any noncentral and non-isotropic elliptical distribution; then the separated published works about real and complex shape distributions can be obtained as corollaries by a suitable selection of the field parameter and univariate integrals involving the generator elliptical function. As a particular case, the complex normal affine density is derived and applied in brain magnetic resonance scans of normal and schizophrenic patients. • Statistical affine shape theory in the context of real normed division algebras is studied. • Affine shape density is obtained. • The complex normal affine density is derived and applied in brain magnetic resonance scans of normal and schizophrenic patients.
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