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- Spectrum_of_a_matrix abstract "In mathematics, the spectrum of a (finite) matrix is the multiset of its eigenvalues. This notion can be extended to the spectrum of an operator in the infinite-dimensional case.The determinant equals the product of the eigenvalues. Similarly, the trace equals the sum of the eigenvalues.From this point of view, we can define the pseudo-determinant for a singular matrix to be the product of all the nonzero eigenvalues (the density of multivariate normal distribution will need this quantity).".
- Spectrum_of_a_matrix wikiPageID "206136".
- Spectrum_of_a_matrix wikiPageRevisionID "571663010".
- Spectrum_of_a_matrix hasPhotoCollection Spectrum_of_a_matrix.
- Spectrum_of_a_matrix subject Category:Matrix_theory.
- Spectrum_of_a_matrix comment "In mathematics, the spectrum of a (finite) matrix is the multiset of its eigenvalues. This notion can be extended to the spectrum of an operator in the infinite-dimensional case.The determinant equals the product of the eigenvalues. Similarly, the trace equals the sum of the eigenvalues.From this point of view, we can define the pseudo-determinant for a singular matrix to be the product of all the nonzero eigenvalues (the density of multivariate normal distribution will need this quantity).".
- Spectrum_of_a_matrix label "Spectrum of a matrix".
- Spectrum_of_a_matrix label "Widmo macierzy".
- Spectrum_of_a_matrix label "行列のスペクトル".
- Spectrum_of_a_matrix sameAs Spektrum_matice.
- Spectrum_of_a_matrix sameAs 行列のスペクトル.
- Spectrum_of_a_matrix sameAs Widmo_macierzy.
- Spectrum_of_a_matrix sameAs m.06rcyc.
- Spectrum_of_a_matrix sameAs Q3490774.
- Spectrum_of_a_matrix sameAs Q3490774.
- Spectrum_of_a_matrix wasDerivedFrom Spectrum_of_a_matrix?oldid=571663010.
- Spectrum_of_a_matrix isPrimaryTopicOf Spectrum_of_a_matrix.