Geometry on real projective Cayley-Klein spaces
Manfred Evers

TL;DR
This paper explores the geometry of real Cayley-Klein spaces, focusing on defining a practical distance function between anisotropic subspaces to simplify calculations and reduce case distinctions.
Contribution
It introduces a new approach to defining a distance function on real Cayley-Klein spaces that facilitates easier computation between anisotropic subspaces.
Findings
A novel distance function for real Cayley-Klein spaces
Simplified calculations for distances between anisotropic subspaces
Reduced case distinctions in geometric computations
Abstract
We investigate several topics of the geometry on real Cayley-Klein spaces. An important concern for us is to define a distance function on the projective space in such a way that the distance between two anisotropic subspaces of the same dimension can be easily calculated and case distinctions are avoided as far as possible.
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Taxonomy
TopicsAdvanced Topics in Algebra · Algebraic and Geometric Analysis · Finite Group Theory Research
