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The matrix analog of the Kneser-Süss inequality

Author(s)
Pranayanuntana, Poramate
Hemchote, Patcharin
Pantaragphong, Praiboon
Date Issued
July 1, 2006
Type
Article
Abstract
The Brunn-Minkowski theory is a core part of convex geometry. At its foundation lies the Minkowski addition of convex bodies which led to the definition of mixed volume of convex bodies and to various notions and inequalities in convex geometry. Various matrix analogs of these notions and inequalities have been well known for a century. We present a few new analogs. The major theorem presented here is the matrix analog of the Kneser-Süss inequality.
Citation
Wseas Transactions on Mathematics, 5(7), 892-896, 2006
Subjects

Blaschke summation

Brunn-Minkowski inequ...

Elliptic Brunn-Minkow...

Kneser-Süss inequalit...

Matrix blashke summat...

Matrix Kneser-Süss in...

Minkowski inequality

Minkowski's determina...

Mixed determinant

Metrics
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