Robin Neumayer

activity

20142026

L^{2}

-almost constant mean curvature and an Alexandrov-type theorem for crystals

33 citations · 61 across the 17 of their papers we have counts for

collaborators

Showing 2015Show all

2 papers · 1 filter

math.AP2015

Gradient stability for the Sobolev inequality: the case $p \geq 2$

Alessio Figalli, Robin Neumayer

We prove a strong form of the quantitative Sobolev inequality in $R^{n}$ for $p \geq 2$ , where the deficit of a function $u \in W ˙^{1, p}$ controls $\| \nabla u -\nabla v\…

math.AP2015

A strong form of the quantitative Wulff inequality

Robin Neumayer

Quantitative isoperimetric inequalities for anisotropic surface energies are shown where the isoperimetric deficit controls both the Fraenkel asymmetry and a measure of the oscilla…

Gradient stability for the Sobolev inequality: the case p≥2

A strong form of the quantitative Wulff inequality

Gradient stability for the Sobolev inequality: the case $p \geq 2$