Anderson Macedo Setti

most citedMollifier smoothing of

C^{0}

-Finsler structures

2 citations · 2 across the 2 of their papers we have counts for

collaborators

2 papers

math.DG2025

Mollifier smoothing of left-invariant strongly convex $C^{0}$ -Finsler structures on Lie groups and convergence of extremals

Ryuichi Fukuoka, Anderson Macedo Setti

Let $M$ be a smooth manifold and $T M$ its tangent bundle. A $C^{0}$ -Finsler structure of $M$ is a continuous function $F : T M \to R$ such that $F$ restricted to each t…

math.DG2019★ 2 cited

Mollifier smoothing of $C^{0}$ -Finsler structures

Ryuichi Fukuoka, Anderson Macedo Setti

A $C^{0}$ -Finsler structure is a continuous function $F : T M \to [0, \infty)$ defined on the tangent bundle of a differentiable manifold $M$ such that its restriction to each ta…

Mollifier smoothing of left-invariant strongly convex C0-Finsler structures on Lie groups and convergence of extremals

Mollifier smoothing of C0-Finsler structures

Mollifier smoothing of left-invariant strongly convex $C^{0}$ -Finsler structures on Lie groups and convergence of extremals

Mollifier smoothing of $C^{0}$ -Finsler structures