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SHAPE MANIFOLDS, PROCRUSTEAN METRICS, AND COMPLEX PROJECTIVE SPACES
The shape-space l. k m whose points a represent the shapes of not totally degenerate /c-ads in IR m is introduced as a quotient space carrying the quotient metric. When m = 1, we find that Y\ = S k ~
Introduction to Mathematical Statistics
TLDR
Paul G. Hoel's “Introduction to Mathematical Statistics” seems to me to be an excellent work, and if only it can become generally available it may have a most favourable effect on the situation just described.
Shape and Shape Theory
Shapes and Shape Spaces. The Global Structure of Shape Spaces. Computing the Homology of Cell Complexes. A Chain Complex for Shape Spaces. The Homology Groups of Shape Spaces. Geodesics in Shape
A Survey of the Statistical Theory of Shape
This is a review of the current state of the "theory of shape" introduced by the author in 1977. It starts with a definition of "shape" for a set of k points in m dimensions. The first task is to
Stochastic Processes and Population Growth
Kendall’s paper reviews a number of contributions to the stochastic theory of population. Besides the sections reproduced here and in chapter 7, they include birth, death and immigration processes;
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