Affine Killing complete and geodesically complete homogeneous affine surfaces
classification
🧮 math.DG
math.AP
keywords
affinecompletekillingextendgeodesicallyhomogeneoussaidsurfaces
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An affine manifold is said to be geodesically complete if all affine geodesics extend for all time. It is said to be affine Killing complete if the integral curves for any affine Killing vector field extend for all time. We use the solution space of the quasi-Einstein equation to examine these concepts in the setting of homogeneous affine surfaces.
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