¹ *Source: wiktionary.com*

### Definition of Eigenvalues

**1.** eigenvalue [n] - See also: eigenvalue

### Eigenvalues Pictures

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### Lexicographical Neighbors of Eigenvalues

### Literary usage of Eigenvalues

Below you will find example usage of this term as found in modern and/or classical literature:

**1.** *Inequalities in Statistics and Probability: Proceedings of the Symposium on* by Yung Liang Tong (1984)

"5 ( l984), l73-l77 STOCHASTIC MAJORIZATION OF THE LOG-**eigenvalues** OF A BIVARIATE
... Key words and phrases: Bivariate Wishart distribution, log-**eigenvalues**, ..."**2.** *Real Analysis* by Andrew M. Bruckner, Judith B. Bruckner, Brian S. Thomson (1997)

"14.8 Eigenvectors and **eigenvalues** One of the most successful and applicable of
the results one learns in elementary linear algebra is that of characterizing ..."**3.** *Problem Solving For Tomorrow's World: First Measures Of Cross-curricular* by OECD Staff (2004)

"**eigenvalues** for the first 12 factors The **eigenvalues** of the first factors are
shown in Table A2.1. Table A2.1 **eigenvalues** of the first 12 factors and total ..."**4.** *SAS/IML 9.1* by SAS Institute (2004)

"The EIGEN subroutine computes **eigenvalues**, a matrix containing the **eigenvalues** of A.
If A is symmetric, **eigenvalues** is the nx 1 vector containing the n real ..."**5.** *Theoretical Kinematics* by Oene Bottema, Bernard Roth (1990)

"The **eigenvalues** of an orthogonal matrix We have seen that a rotation R about O
is accompanied by an orthogonal matrix A = ,l|alk ||. ..."**6.** *Geometry of Non-Linear Differential Equations, Backlund Transformations, and* by Robert Hermann (1976)

"... given a solution u(x,t) of (1.2), the **eigenvalues** of the time-dependent linear
differential operator d2 At = + u( ,t) are independent of t. ..."**7.** *Convex Optimization & Euclidean Distance Geometry* by Jon Dattorro (2005)

"In contrast, —V^-DV^f is positive semidefinite but its nonzero **eigenvalues** are
generally different. 4.7.3.0.1 Theorem. EDM rank versus affine dimension r. ..."