摘要
Given a compact closed subset M of a line segment in R-3, we construct a sequence of minimal surfaces Sigma(k) embedded in a neighborhood C of the line segment that converge smoothly to a limit lamination of C away from M. Moreover, the curvature of this sequence blows up precisely on M, and the limit lamination has non-removable singularities precisely on the boundary of M.
- 出版日期2012-4