(linear algebra) A scalar, 𝜆, such that there exists a non-zero vector x (a corresponding eigenvector) for which the image of x under a given linear operator A is equal to the image of x under multiplication by 𝜆; i.e. Ax=𝜆x.

plural of eigenvalue

(linear algebra) An eigenvalue corresponding to the left transform of a given linear operator; i.e. 𝜆! such that urm A=u𝜆!.

plural of left eigenvalue

plural of right eigenvalue

(linear algebra) An eigenvalue corresponding to the right transform of a given linear operator; i.e. 𝜆! such that rm Au=𝜆u!.