Non-existence of n-dimensional T-embedded discs in R^2n
A manifold is T-embedded into an affine space if its tangent spaces at distinct points are disjoint. We prove that an n-dimensional disc cannot be T-embedded into 2n-dimensional space.
math.DG↗
arXiv subjects
Publications and source records attributed to G. Stojanovic.
A manifold is T-embedded into an affine space if its tangent spaces at distinct points are disjoint. We prove that an n-dimensional disc cannot be T-embedded into 2n-dimensional space.