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    Eigendecomposition of a matrix - Wikipedia

    In linear algebra, eigendecomposition is the factorization of a matrix into a canonical form, whereby the matrix is represented in terms of its eigenvalues and eigenvectors. Only diagonalizable matrices can be factorized in this way. When the matrix being factorized is a normal or real symmetric matrix, the … See more

    A (nonzero) vector v of dimension N is an eigenvector of a square N × N matrix A if it satisfies a linear equation of the form See more

    Let A be a square n × n matrix with n linearly independent eigenvectors qi (where i = 1, ..., n). Then A can be factored See more

    Spectral matrices are matrices that possess distinct eigenvalues and a complete set of eigenvectors. This characteristic allows spectral matrices to be fully diagonalizable, meaning they can be decomposed into simpler forms using eigendecomposition. … See more

    Numerical computation of eigenvalues
    Suppose that we want to compute the eigenvalues of a given matrix. If the matrix is small, we can compute them symbolically using the See more

    Decomposition for spectral matrices image

    The eigendecomposition allows for much easier computation of power series of matrices. If f (x) is given by
    The off-diagonal elements of f (Λ) are zero; that is, f (Λ) is also … See more

    Useful facts regarding eigenvalues
    • The product of the eigenvalues is equal to the determinant of A See more

    Generalized eigenspaces
    Recall that the geometric multiplicity of an eigenvalue can be described as the dimension of the associated eigenspace, the nullspace of λI − A. The algebraic multiplicity can also be thought of as a dimension: it is the … See more

     
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  3. 7.1: Eigenvalues and Eigenvectors of a Matrix

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  11. Eigenvalue -- from Wolfram MathWorld

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