eigenvalue

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eigenvalue englannista suomeksi

A scalar, \lambda, such that there exists a non-zero vector x (a corresponding eigenvector) for which the image of x under a given operator \mathrm{A} is equal to the image of x under multiplication by \lambda; i.e. \mathrm{A} x = \lambda x.
(quote-book)|title=Multiparameter Eigenvalue Problems, Volume I: Matrices and Compact Operators|pageurl=https://books.google.com.au/books?id=VRYSzh33uPMC&pg=PR10&dq=%22eigenvalue%22%7C%22eigenvalues%22&hl=en&sa=X&ved=0ahUKEwjP97SwuO_XAhUBG5AKHbVzCpAQ6AEI4gEwIQv=onepage&q=%22eigenvalue%22%7C%22eigenvalues%22&f=false|page=x|publisher=Academic Press
(quote-book)|chapter=On the Behaviour of Eigenvalues in Adiabatic Processes|year_published=1929|editor=Hinne Hettema|title=Quantum Chemistry: Classic Scientific Papers|publisher=World Scientific|pageurl=https://books.google.com.au/books?id=qsidHRJmUoIC&pg=PA25&dq=%22eigenvalue%22%7C%22eigenvalues%22&hl=en&sa=X&ved=0ahUKEwjP97SwuO_XAhUBG5AKHbVzCpAQ6AEI1wIwNgv=onepage&q=%22eigenvalue%22%7C%22eigenvalues%22&f=false|page=25
{{quote-book|en|year=2005|author=Leonid D. Akulenko; Sergei V. Nesterov|title=High-Precision Methods in Eigenvalue Problems and Their Applications|publisher=CRC Press (Chapman & Hall)|url=https://books.google.com.au/books?id=kKjMSwgH-noC&pg=PA1&dq=%22eigenvalue%22%7C%22eigenvalues%22&hl=en&sa=X&ved=0ahUKEwjP97SwuO_XAhUBG5AKHbVzCpAQ6AEIwgEwHAv=onepage&q=%22eigenvalue%22%7C%22eigenvalues%22&f=false|page=1