Capelli's identity

English

Named after Alfredo Capelli (1887).

Capelli's identity

(mathematics) An analog of the formula det(AB) = det(A) det(B), for certain matrices with noncommuting entries, related to the representation theory of the Lie algebra ${\\displaystyle {\\mathfrak {gl}}_{n}}$ . It can be used to relate an invariant ƒ to the invariant Ωƒ, where Ω is Cayley's Ω process.

单词	Capelli's identity
释义	Capelli's identity English Etymology Named after Alfredo Capelli (1887). Proper noun Capelli's identity (mathematics) An analog of the formula det(AB) = det(A) det(B), for certain matrices with noncommuting entries, related to the representation theory of the Lie algebra ${\\displaystyle {\\mathfrak {gl}}_{n}}$ . It can be used to relate an invariant ƒ to the invariant Ωƒ, where Ω is Cayley's Ω process.
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