What is another word for eigenvalue of a square matrix?

Pronunciation: [ˈa͡ɪd͡ʒənvˌaljuː əvə skwˈe͡ə mˈe͡ɪtɹɪks] (IPA)

The eigenvalue of a square matrix refers to the scalar value that is associated with a specific vector in the matrix. In mathematics, eigenvalues are crucial as they allow mathematicians to identify the direction of the movement of this vector when it is multiplied by the matrix. Some synonyms for eigenvalue include characteristic value, directional value, latent value, or roots of the characteristic equation. These terms refer to the same concept and provide a more specific description depending on the context in which the eigenvalue is used. Regardless of the terminology used, eigenvalues have widespread applications in fields such as physics, engineering, and computer science.

What are the hypernyms for Eigenvalue of a square matrix?

A hypernym is a word with a broad meaning that encompasses more specific words called hyponyms.
  • Other hypernyms:

    linear operator, matrix operation, scalar, algebraic equation, eigenvector, linear map, characteristic equation, characteristic root, characteristic value, matrix equation.

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