Uttal
US- Okänd accent:
- IPA: /ˈaɪɡənˌvæljuː/
Ingen översättning hittades i den valda målspråket.
Definitioner
Substantiv
- (linear algebra) A scalar, λ\!, such that there exists a vector x (the corresponding eigenvector) for which the image of x under a given linear operator \rm A\! is equal to the image of x under multiplication by λ; i.e. {\rm A} x = λ x\!
Exempel
- The eigenvalues λ\! of a square transformation matrix \rm M\! may be found by solving \det({\rm M} - λ {\rm I}) = 0\!.
Böjningsformer
| Plural | eigenvalues |