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right_eigenvectors - Dictious

8 Results found for " right_eigenvectors"

right eigenvectors

<span class="searchmatch">right</span> <span class="searchmatch">eigenvectors</span> plural of <span class="searchmatch">right</span> <span class="searchmatch">eigenvector</span>...


right eigenvector

<span class="searchmatch">right</span> <span class="searchmatch">eigenvector</span> (plural <span class="searchmatch">right</span> <span class="searchmatch">eigenvectors</span>) (linear algebra) An <span class="searchmatch">eigenvector</span> corresponding to the <span class="searchmatch">right</span> transform of a given linear operator; i.e. u {\displaystyle...


eigenvector

Method to find eigenvalues and <span class="searchmatch">eigenvectors</span>, page 1: Both equations give the relation x1 = −x2. Therefore the set of <span class="searchmatch">eigenvectors</span> corresponding to λ = 2 is...


right eigenvalue

right transform of a given linear operator; i.e. λ {\displaystyle \lambda } such that A u = λ u . {\displaystyle {\rm {A}}u=\lambda u.} <span class="searchmatch">right</span> <span class="searchmatch">eigenvector</span>...


eigenvalue

associated left <span class="searchmatch">eigenvectors</span> y {\displaystyle y} . (In consequence of the equations, left <span class="searchmatch">eigenvectors</span> are row vectors, while <span class="searchmatch">right</span> <span class="searchmatch">eigenvectors</span> are column...


right

right-drag <span class="searchmatch">right</span> eigenvalue <span class="searchmatch">right</span> <span class="searchmatch">eigenvector</span> righteous <span class="searchmatch">right</span> exact <span class="searchmatch">right</span> face <span class="searchmatch">right</span> field <span class="searchmatch">right</span>-footed <span class="searchmatch">right</span>-footer <span class="searchmatch">right</span>-half <span class="searchmatch">right</span>-hand <span class="searchmatch">right</span>-handed <span class="searchmatch">right</span>-hander...


left

most humans; the opposite of <span class="searchmatch">right</span>. This arrow points to the reader&#039;s left: ← Synonyms: sinister, sinistral Antonyms: <span class="searchmatch">right</span>, dexter, dextral The left side...


characteristic polynomial

<span class="searchmatch">right</span>)} is | 1 − x 4 3 − 5 − x | = x 2 + 4 x − 17 {\displaystyle \textstyle \left\vert {\begin{array}{cc}1-x&amp;4\\3&amp;-5-x\end{array}}\<span class="searchmatch">right</span>\vert =x^{2}+4x-17}...