Exemple de utilizare a Eigenvalues în Engleză și traducerile lor în Română
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The Eigenvalues in bloom.
And when the borderline is tau equals zero, the eigenvalues are…? Someone,?
Eigenvalues and Eigenvectors, properties, power method, inverse iteration, QR.
The most convenient description depends on the spectrum(ie the set of eigenvalues) of the observable.
This calculator allows to find eigenvalues and eigenvectors using the Characteristic polynomial.
In particular, A1 and A2 are similar and therefore have the same minimal polynomial,characteristic polynomial, eigenvalues, determinant and trace.
In particular, by the spectral theorem,it has real eigenvalues and is diagonalizable by an orthogonal matrix(orthogonally diagonalizable).
The adjacency matrix of an undirected simple graph is symmetric, andtherefore has a complete set of real eigenvalues and an orthogonal eigenvector basis.
However, two graphs may possess the same set of eigenvalues but not be isomorphic.[5] Such linear operators are said to be isospectral.
Orthogonal states in quantum mechanics====*In quantum mechanics, two eigenstates of a Hermitian operator, formula_14 and formula_15,are orthogonal if they correspond to different eigenvalues.
Lines, and corners anddots can be detected by the eigenvalues and determinant of the Hessian respectively.
There are only four different eigenvalues of the Fourier transform(±1 and±"i") and any linear combination of eigenfunctions with the same eigenvalue gives another eigenfunction.
The measuring procedure is processed by a series of measuring points, andthe corresponding geometric eigenvalues are extracted to obtain the required measurement results.
The set of eigenvalues of a graph is the spectrum of the graph.[4] It is common to denote the eigenvalues by λ 1≥ λ 2≥⋯≥ λ n.{\displaystyle\lambda_{1}\geq\lambda_{2}\geq\cdots\geq\lambda_{n}.}.
Index terms: Face recognition, face matching,eigenfaces, eigenvalues, face verification, matlab code, eigenvectors, Karhunen-Loeve algorithm.
In quantum mechanics, a sufficient(but not necessary) condition that two eigenstates of a Hermitian operator, ψ m{\displaystyle\psi_{m}} and ψ n{\displaystyle\psi_{n}},are orthogonal is that they correspond to different eigenvalues.
Operators on infinite-dimensional Hilbert spaces need not have eigenvalues( the set of eigenvalues does not necessarily coincide with the spectrum of an operator).
The nondegeneracy of g μ ν{\displaystyle g_{\mu\nu}} means that this matrix is non-singular(i.e. has non-vanishing determinant), while the Lorentzian signature of g{\displaystyle g} implies that the matrix has one negative and three positive eigenvalues.
In particular- d is an eigenvalue of bipartite graphs.
Symmetric eigenvalue problems.
This eigenvalue problem is called the Hermite equation, although the term is also used for the closely related equation.
This eigenvalue problem is called the Hermite equation, although the term is also used for the closely related equation: formula_38whose solutions are the physicists' Hermite polynomials.
For d-regular graphs,d is the first eigenvalue of A for the vector v=(1,…, 1)(it is easy to check that it is an eigenvalue and it is the maximum because of the above bound).
It can be shown that for each eigenvalue λ i{\displaystyle\lambda_{i}}, its opposite- λ i= λ n+ 1- i{\displaystyle-\lambda_{i}=\lambda_{n+1-i}} is also an eigenvalue of A if G is a bipartite graph.In particular- d is an eigenvalue of bipartite graphs.
Rewriting the differential equation as an eigenvalue problem: solutions are the eigenfunctions of the differential operator L. This eigenvalue problem is called the Hermite equation, although the term is also used for the closely related equation: whose solutions are the physicists Hermite polynomials.