Jordan Block Definition

noun

A Jordan block over a ring R (whose identities are the zero 0 and one 1) is a matrix composed of 0 elements everywhere except for the diagonal , which is filled with a fixed element λ ∈ R, and the superdiagonal , which is composed of ones.

Wiktionary

Origin of Jordan Block

  • Named after Camille Jordan .

    From Wiktionary

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Jordan block