Higher-Rank Numerical Ranges and Compression Problems

Mathematics – Functional Analysis

Scientific paper

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14 pages, 3 figures, to appear in Linear Algebra and its Applications

Scientific paper

We consider higher-rank versions of the standard numerical range for
matrices. A central motivation for this investigation comes from quantum error
correction. We develop the basic structure theory for the higher-rank numerical
ranges, and give a complete description in the Hermitian case. We also consider
associated projection compression problems.

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