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Strong Stability for the Wulff Inequality with a Crystalline Norm
Communications on Pure and Applied Mathematics ( IF 3.1 ) Pub Date : 2020-07-10 , DOI: 10.1002/cpa.21928 Alessio Figalli 1 , Yi Ru‐Ya Zhang 1
Communications on Pure and Applied Mathematics ( IF 3.1 ) Pub Date : 2020-07-10 , DOI: 10.1002/cpa.21928 Alessio Figalli 1 , Yi Ru‐Ya Zhang 1
Affiliation
Let K be a convex polyhedron and ℱ its Wulff energy, and let 
denote the set of convex polyhedra close to K whose faces are parallel to those of K. We show that, for sufficiently small ε, all ε-minimizers belong to 
中文翻译：
具有结晶范数的 Wulff 不等式的强稳定性
让ķ是凸多面体并且ℱ其伍尔夫能量，并且让表示组凸多面体接近的ķ其表面平行于那些ķ。我们表明，对于足够小的ε，所有的ε极小化器都属于
更新日期：2020-07-10
denote the set of convex polyhedra close to K whose faces are parallel to those of K. We show that, for sufficiently small ε, all ε-minimizers belong to
中文翻译：
具有结晶范数的 Wulff 不等式的强稳定性
让ķ是凸多面体并且ℱ其伍尔夫能量，并且让
表示组凸多面体接近的ķ其表面平行于那些ķ。我们表明，对于足够小的ε，所有的ε极小化器都属于
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