Examples of using Eigenvalues in English and their translations into Bulgarian
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The eigenvalues to the right.
Eigenvectors and Eigenvalues(← links).
The Eigenvalues in bloom.
And when the borderline is tau equals zero, the eigenvalues are?
Find its eigenvalues and their multiplicities.
To find the eigenvectors,we plug the eigenvalues into the equation.
Find the eigenvalues of and and verify that they are equal.
The variances extracted by the factors are called the eigenvalues.
Finding of eigenvalues and eigenvectors.
Weinstein's method was developed to give accurate bounds for eigenvalues of plates and membranes.
The eigenvalues of the numerous charge operators are conserved.
For let be an complex array with distinct eigenvalues, with multiplicities respectively.
Thus, the eigenvalues of the various charge operators are conserved.
Mixing and reaction dynamics will then be expressed in terms of the eigenmodes and eigenvalues.
These vectors can be labeled by their eigenvalues under a set of commuting hermitian operators.
All the eigenvalues of the operator belong to its spectrum and collectively form its point spectrum; the remainder of the spectrum is often called the continuous spectrum of the operator.
In particular he proved results on the existence of matrices with given eigenvalues and given diagonal elements.
It was a matter of estimating eigenvalues of non-self-adjoint differential equations and matrices.”.
At first sight the required additivity of expectation values seems very reasonable, andit is rather the nonadditivity of allowed values(eigenvalues) which requires explanation.
I and On the upper andlower bounds of eigenvalues appeared in 1949, Variational methods in collision problems and On the convergence of the perturbation method.
It is positive(non-negative) if and only if its eigenvalues are positive(non-negative).
If A is a square matrix, then its eigenvalues are equal to the eigenvalues of its transpose, since they share the same characteristic polynomial.
To illustrate some of the areas which Ostrowski wrote on we mention his results on the theory of norms of matrices and the applications to finding inequalities,to studying methods to solve linear systems, and to the methods for both finding and approximating eigenvalues.
He showed that in this case the integral equation had real eigenvalues, Hilbert 's word, and the solutions corresponding to these eigenvalues he called eigenfunctions.
Among these operators are the Hamiltonian, whose eigenvalues give the energy and hence the mass of the vibrational state, as well as operators generating various gauge symmetries that the theory respects.
Sturm and Liouville examined general linear second order differential equations andexamined properties of their eigenvalues, the behaviour of the eigenfunctions and the series expansion of arbitrary functions in terms of these eigenfunctions.
In particle experiments, it is considered that the eigenvalues of the applicable matrix represent measurable values; and that information is lost during measurement due to decoherence of the particles and energy exchange.
He worked on numerical methods for solving systems of linear equations and eigenvalue problems.
Multigrid methods for nearly singular linear equations and eigenvalue problems.
Prove that each eigenvalue of is equal to or.