Abstract

The kk-rank numerical range Λk(A)Λ_{k}(A) is expressed via an intersection of a countable family of numerical ranges {F(Mν∗AMν)}ν∈N\{F(M^{*}_νAM_ν)\}_{ν\in\mathbb{N}} with respect to n×(n−k+1)n\times (n-k+1) isometries MνM_ν. This implication for Λk(A)Λ_{k}(A) provides further elaboration of the kk-rank numerical radii of AA.

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