In some cases, the eigenvectors of ATA are the same as the eigenvectors of BTB.
The eigenvectors and their corresponding eigenvectors provide information about the properties of the graph, and thus, the dataset.
An eigenvector decomposition is performed on the autocorrelation matrix, and a set of dominant eigenvectors is determined.
Eigenvectors associated with dominant eigenvalues are identified (1020).
The estimated eigenparameters comprise estimated eigenvalues and/or estimated eigenvectors.
The data is introduced into a microprocessor which calculates six variable in a diffusion tensor and obtains a plurality of eigen values and eigen vectors.
The diffusion tensor is calculated by a non-linear best fit algorithm and then diagonalized with principal component analysis to three eigen vectors and their corresponding eigen values.
Principal component analysis is used to identify a set of N eigen vectors that span the linear subspace.
Eigenvalues, eigenvectors, and diagonalization of matrices.
Fiber sheets are produced based on these eigenvectors and eigenvalues.
Eigenvalues and eigenvectors for the matrix are computed, and the most significant eigenvectors are inversely transformed to provide a coherent estimate of the signal.
Find eigenvalues and eigenvectors of the matrix $A$.
Another method calculates the touch orientation by calculating eigenvalues and eigenvectors.
Principal component analysis is performed on each dataset to obtain a covariance matrix and its corresponding eigenvalues and eigenvectors and produce a common base of eigenvectors.
In words, this theorem says that eigenvectors associated with distinct eigenvalues are linearly independent.
Its eigenvalues are thus real and its own subspaces are orthogonal.
Therefore, its eigenvalues are real and eigenvectors are orthogonal.
eigenvectors Solutions of x for which the matrix equation Ax = lx has a nontrivial solution (x ≠ 0) are known as eigenvectors or characteristic vectors.
One method is to build the eigenvector matrix for the vibrating flow tube by extracting the eigenvectors from a finite element model of the vibrating structure.
The dominant eigenvectors are used as the respective antenna weighting factors for producing the directional steering vectors for the wireless signals.
selecting the eigenvectors that correspond to the three largest eigenvalues;
Eigenvalues and eigenvectors will also be considered.
Detailed methods for calculating the eigenvectors are given.
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