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Isoperimetric Regions in Rnwith Density rp

100%

Boyer W., Brown B., Chambers G. R., Loving A., Tammen S.

Analysis and Geometry in Metric Spaces

2016

tom 4

nr 1

We show that the unique isoperimetric regions in Rn with density rp for n ≥ 3 and p > 0 are balls with boundary through the origin.

Préparation des fonctions sous-analytiques globales et lieu d'analyticité

80%

Lion J.-M.

Annales Polonici Mathematici

1998

tom 69

nr 2

167-174

We give a new proof of Kurdyka-Tamm's theorem on the analytic locus of a subanalytic function.

On the connectivity of efficient point sets

80%

Song W.

Applicationes Mathematicae

1998-1999

tom 25

nr 1

121-127

The connectivity of the efficient point set and of some proper efficient point sets in locally convex spaces is investigated.

On strong uniform distribution, II. The infinite-dimensional case

70%

Lacroix Y.

Acta Arithmetica

1998

tom 84

nr 3

279-290

We construct infinite-dimensional chains that are L¹ good for almost sure convergence, which settles a question raised in this journal [N]. We give some conditions for a coprime generated chain to be bad for L² or $L^∞$, using the entropy method. It follows that such a chain with positive lower density is bad for $L^∞$. There also exist such bad chains with zero density.

Ograniczanie wyników

1 Acta Arithmetica

1 Analysis and Geometry in Metric Spaces

1 Annales Polonici Mathematici

1 Applicationes Mathematicae

1 Boyer W.

1 Brown B.

1 Chambers G. R.

1 Lacroix Y.

1 Lion J.-M.

1 Loving A.

1 Song W.

1 Tammen S.

1 2016

3 1998

Wyniki wyszukiwania

Isoperimetric Regions in Rnwith Density rp

Préparation des fonctions sous-analytiques globales et lieu d'analyticité

On the connectivity of efficient point sets

On strong uniform distribution, II. The infinite-dimensional case