Examples of using Eigenvalues in English and their translations into Hungarian
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Colloquial
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Medicine
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Computer
The Eigenvalues in bloom.
Then the smallest and largest eigenvalues of H( t) are.
Eigenvalues was actually bigger than 1.
Assume that all eigenvalues are real.
Eigenvalues, eigenvectors and characteristic equation.
Positive definite if all its eigenvalues are real and positive;
As one moves to the right, toward later components, the eigenvalues drop.
And the energy eigenvalues depend on three quantum numbers.
I got my ass kicked by Euler and eigenvalues alike.
Elliptic: the eigenvalues are all positive or all negative.
H is a symmetric matrix and therefore its eigenvalues are real.
Parabolic: the eigenvalues are all positive or all negative, save one that is zero.
A Hermitian matrix is positive definite if all its eigenvalues are positive.
If a and b are positive, the eigenvalues are all positive, and the solutions are trigonometric functions.
But a matrix is positive definite when andonly when all its eigenvalues are positive.
As in the continuous case, the eigenvalues and eigenvectors of A determine the structure of phase space.
Mixing an reaction dynamics willthen be expressed in terms of the eigenmodes and eigenvalues.
It takes Sage a few seconds to compute the eigenvalues of the matrix and plot them.
If the operator's spectrum is discrete,the observable can attain only those discrete eigenvalues.
The relationship between a graph and the eigenvalues and eigenvectors of its adjacency matrix is studied in spectral graph theory.
Ultrahyperbolic: there is more than one positive eigenvalue and more than one negative eigenvalue, and there are no zero eigenvalues.
Since the eigenvalues of A d are the system's poles, it is evident, that by changing the eigenvalues we can manipulate the behaviour of the system freely(with particular limits).
The functions around matrix calculation have been significantly extended through the following functions: MatrixEigen:Determine eigenvalues, eigenvectors and zeros of polynomials.
The eigenvalues of the Laplacians can be related to various properties of hypergraphs and used to strengthen and imply previous graph-theoretic results.
With a practical yet rigorous approach, methods to investigate topics such as recurrence relations, zeros of polynomials,linear equations, eigenvalues and eigenvectors, approximations, interpolation, integration, and ordinary differential equations are described and analysed.
Let G be a k-regulargraph with diameter D and eigenvalues of adjacency matrix k= λ 0> λ 1≥⋯≥ λ n- 1{\displaystyle k=\lambda_{0}>\lambda_{1}\geq\cdots\geq\lambda_{n-1}}.
Eigenvalue problems can be found within many different fields.
Hyperbolic: there is only one negative eigenvalue and all the rest are positive, or there is only one positive eigenvalue and all the rest are negative.