eigenvalue
IPA: ˈaɪgʌnvæɫju
noun
- (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.
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Examples of "eigenvalue" in Sentences
- Similarly for the eigenvalue, e.g.
- Relation to eigenvalue decomposition.
- The eigenvalue problem on an edge is,
- This is a classic eigenvalue problem.
- Cheng's eigenvalue comparison theorem.
- The diagonal elements are the eigenvalues.
- The roots are the eigenvalues of the operator.
- The eigenvalue decomposition is used for the ...
- Connection to a determinant or a product of eigenvalues.
- Irreversible time evolution takes the eigenvalues off the unit circle.
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