Results 11 to 20 of about 43,843 (312)
Eigenvectors and Reconstruction [PDF]
In this paper, we study the simple eigenvectors of two hypomorphic matrices using linear algebra. We also give new proofs of results of Godsil and McKay.
Hongyu He, He, Hongyu
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Tree decomposition by eigenvectors
25 ...
Sander, T., Sander, J.W.
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The recursively-constructed family of Mandelbrot matrices $M_n$ for $n=1$, $2$, $\ldots$ have nonnegative entries (indeed just $0$ and $1$, so each $M_n$ can be called a binary matrix) and have eigenvalues whose negatives $-λ= c$ give periodic orbits under the Mandelbrot iteration, namely $z_k = z_{k-1}^2+c$ with $z_0=0$, and are thus contained in the ...
Neil J. Calkin +4 more
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Linearizable Eigenvector Nonlinearities
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Rob Claes +3 more
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Tolerance problems for generalized eigenvectors of interval fuzzy matrices [PDF]
summary:Fuzzy algebra is a special type of algebraic structure in which classical addition and multiplication are replaced by maximum and minimum (denoted $ \oplus $ and $ \otimes $, respectively).
Myšková, Helena +3 more
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Braingeneers-Education/WetAI-Eigenvectors: v0.0.2
<p><strong>Full Changelog</strong>: https://github.com/Braingeneers-Education/WetAI-Eigenvectors/compare/v0.0.1...v0.0.2</p ...
Cordero Core, Matthew Elliott
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Convergence of Eigenvector Continuation [PDF]
Eigenvector continuation is a computational method that finds the extremal eigenvalues and eigenvectors of a Hamiltonian matrix with one or more control parameters. It does this by projection onto a subspace of eigenvectors corresponding to selected training values of the control parameters.
Avik Sarkar, Dean Lee
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On the eigenvectors of p-Laplacian [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dijun Luo +3 more
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How much can the orientation of G's eigenvectors tell us about genetic constraints? [PDF]
A key goal in evolutionary quantitative genetics is to understand how evolutionary trajectories are constrained by pleiotropic coupling among multiple traits.
Daniel Berner, Berner, Daniel
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Eigenvectors of principal components.
Eigenvectors of principal components.
Mitsuo Yoshida (12342470) +4 more
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