Leobardo Rosales

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math.DG2018

Co-dimension one area-minimizing currents with $C^{1, α}$ tangentially immersed boundary having Lipschitz co-oriented mean curvature

Leobardo Rosales

We study $n$ -dimensional area-minimizing currents $T$ in $R^{n + 1},$ with boundary $\partial T$ satisfying two properties: $\partial T$ is locally a finite sum of $(n - 1)$ -d…

math.DG2016

Co-Dimension One Area-Minimizing Currents with $C^{1, α}$ Tangentially Immersed Boundary

Leobardo Rosales

We introduce and study co-dimension one area-minimizing locally rectifiable currents $T$ with $C^{1, α}$ tangentially immersed boundary: $\partial T$ is locally a finite sum of orie…

Co-dimension one area-minimizing currents with C1,α tangentially immersed boundary having Lipschitz co-oriented mean curvature

Co-Dimension One Area-Minimizing Currents with C1,α Tangentially Immersed Boundary

Co-dimension one area-minimizing currents with $C^{1, α}$ tangentially immersed boundary having Lipschitz co-oriented mean curvature

Co-Dimension One Area-Minimizing Currents with $C^{1, α}$ Tangentially Immersed Boundary