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Krylov sequence : ウィキペディア英語版
Krylov subspace
In linear algebra, the order-''r'' Krylov subspace generated by an ''n''-by-''n'' matrix ''A'' and a vector ''b'' of dimension ''n'' is the linear subspace spanned by the images of ''b'' under the first ''r'' powers of ''A'' (starting from A^0=I), that is,
::\mathcal_r(A,b) = \operatorname \, \. \,
==Background==
The concept is named after Russian applied mathematician and naval engineer Alexei Krylov, who published a paper about it in 1931. The basis for the Krylov subspace is derived from the Cayley–Hamilton theorem which implies that the inverse of a matrix can be found in terms of a linear combination of its powers.〔(【引用サイトリンク】title=A.N.Krylov, a short biography )6 Dec. 2012.〕〔Grigorian, A. T. (2008). ("Krylov, Aleksei Nikolaevich." ) Complete Dictionary of Scientific Biography. 2008. Encyclopedia.com. 6 Dec. 2012.〕

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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