On lower and upper bounds of matrices
Copyright policy )On lower and upper bounds of matrices
Using an approach of Bergh, we give an alternate proof of Bennett's result on lower bounds for non-negative matrices acting on non-increasing non-negative sequences in $l^p$ when $p \geq 1$ and its dual version, the upper bounds when $0
18 pages
- Nanyang Technological University Singapore
- Victoria University Australia
Applied Mathematics, lower and upper bounds of matrices, 0101 Pure Mathematics, Functional Analysis (math.FA), Research Group in Mathematical Inequalities and Applications (RGMIA), Mathematics - Functional Analysis, Miscellaneous inequalities involving matrices, Lower and upper bounds of matrices, 47A30, FOS: Mathematics, lower and upper bounds for matrices, inequalities involving matrices, Analysis
Applied Mathematics, lower and upper bounds of matrices, 0101 Pure Mathematics, Functional Analysis (math.FA), Research Group in Mathematical Inequalities and Applications (RGMIA), Mathematics - Functional Analysis, Miscellaneous inequalities involving matrices, Lower and upper bounds of matrices, 47A30, FOS: Mathematics, lower and upper bounds for matrices, inequalities involving matrices, Analysis
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