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numerical-range:generalizations:higher-order-numerical-range

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numerical-range:generalizations:higher-order-numerical-range [2013/05/08 12:31]
lpawela
numerical-range:generalizations:higher-order-numerical-range [2013/05/08 12:45]
lpawela
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 as a tool to handle compression problems in quantum information theory. Since then as a tool to handle compression problems in quantum information theory. Since then
 their theory and applications have been advanced with remarkable enthusiasm. The their theory and applications have been advanced with remarkable enthusiasm. The
-sequence of papers ​ADD CITE!, for example, led to a striking+sequence of papers ​[( :​choi2007higher )], [( :​choi2008geometry )], [( :​woerdeman2008higher )], [( :​li2008canonical )], for example, led to a striking
 extension of the classical Toeplitz--Hausdorff theorem (convexity of $W(M)$): **all** the extension of the classical Toeplitz--Hausdorff theorem (convexity of $W(M)$): **all** the
 $\Lambda_k(M)$ are convex (though some may be empty), and they are intersections $\Lambda_k(M)$ are convex (though some may be empty), and they are intersections
numerical-range/generalizations/higher-order-numerical-range.txt · Last modified: 2013/05/08 12:56 by lpawela