1. Nilpotent matrixIn linear algebra, a nilpotent matrix is a square matrix N such that for some positive integer k. The smallest such k is sometimes called the degree of N. More generally, a nilpotent transformation is a linear transformation L of a vector space such that L = 0 for some positive integer k (and thus, L = 0 for all j ≥ k). Both of these concepts are special cases of a more general concept of nilpotence that applies to elements of rings.
Read “Nilpotent matrix” on English Wikipedia
Read “冪零行列” on Japanese Wikipedia
Read “Nilpotent matrix” on DBpedia
Read “Nilpotent matrix” on English Wikipedia
Read “冪零行列” on Japanese Wikipedia
Read “Nilpotent matrix” on DBpedia
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