The Singular Sets of Area Minimizing Rectifi- Able Currents with Codimension One and of Area Minimizing Flat Chains modulo Two with Arbitrary Codimension

@inproceedings{FEDERER2007TheSS,
  title={The Singular Sets of Area Minimizing Rectifi- Able Currents with Codimension One and of Area Minimizing Flat Chains modulo Two with Arbitrary Codimension},
  author={BY HERBERT FEDERER and T E CiR and HERBERT FEDERER},
  year={2007}
}
  • BY HERBERT FEDERER, T E CiR, HERBERT FEDERER
  • Published 2007
1. When describing the interior structure of an area minimizing m dimensional locally rectifiable current T in jR, one calls a point #£sp t r ^ s p t dT regular or singular according to whether or not x has a neighborhood V such that VT\spt T is a smooth m dimensional submanifold of 2?. As a result of the efforts of many geometers it is known that there exist no singular points in case m ^ 6 ; a detailed exposition of this theory may be found in [3, Chapter 5]. Recently it was proved in [2… CONTINUE READING