Examples of using Eigenvalues in English and their translations into Vietnamese
{-}
-
Colloquial
-
Ecclesiastic
-
Computer
Are called eigenvalues of T{\displaystyle T}.
Using Gerschgorin's theorem, find upper and lower bounds for the eigenvalues of A=.
Then The eigenvalues of A are real numbers.
And how can itbe that the two photons always chose complementary eigenvalues?
The eigenvalues of a Hermitian operator are always real.
Is exactly the way to get the eigenvalues from the impulse response.
In today's pattern recognition class my professor talked about PCA,eigenvectors& eigenvalues.
The determinant is the product of the eigenvalues, which are always± 1{\displaystyle\pm 1}.
If the operator's spectrum is discrete,the observable can only attain those discrete eigenvalues.
Factors that have eigenvalues greater than 1 are included in the construction of the component(Kaiser, 1960).
Therefore the polynomial equation pA(λ)=0 has at most n different solutions, i.e., eigenvalues of the matrix.
Operator eigenvalues calculated with the diagonalized Hamiltonian on the transformed state function thus are the same as before.
This means that these particlesare eigenstates of the isospin projection T3 with eigenvalues 1⁄2 and- 1⁄2 respectively.
Such values of λ, when they exist, are called the eigenvalues of the boundary value problem defined by(1) and the prescribed set of boundary conditions.
Where A{\displaystyle A} is a finite matrix, is asymptotically stable(in fact, exponentially stable)if all real parts of the eigenvalues of A{\displaystyle A} are negative.
If all eigenvalues of J have strictly negative real part then the solution is asymptotically stable. This condition can be tested using the Routh- Hurwitz criterion.
The"ladder operator" method, developed by Paul Dirac,allows us to extract the energy eigenvalues without directly solving the differential equation.
The possible results of a measurement are the eigenvalues of the operator representing the observable â which explains the choice of Hermitian operators, for which all the eigenvalues are real.
This is because these degrees offreedom are frozen because the spacing between the energy eigenvalues exceeds the energy corresponding to ambient temperatures(kBT).
The possibility to reinterpret the entries of a matrix as elements of a larger field(for example, to view a real matrix as a complex matrix whose entries happen to be all real)then allows considering each square matrix to possess a full set of eigenvalues.
The matrices behind simple atoms, such as hydrogen or helium, can be worked out exactly,yielding eigenvalues that correspond with stunning precision to the measured energy levels of the atoms.
Λ is called an eigenvalue.
The vector that corresponds to an eigenvalue.
If λ is not an eigenvalue of α, then E λ={0}.
The concept behind link analysis is basic,you can represent a chart in a Matrix kind making it a eigenvalue issue.
Where f is the eigenfunction and λ{\displaystyle\lambda} is the eigenvalue, a constant.
If the Jacobian of the dynamical system at an equilibrium happens to be a stability matrix(i.e.,if the real part of each eigenvalue is strictly negative), then the equilibrium is asymptotically stable.
Alternative approach to perturbation theory[11]Cosmological perturbation theory Dynamic nuclear polarisation Eigenvalue perturbation Homotopy perturbation method Interval FEM Lyapunov stability Order of approximation Perturbation theory(quantum mechanics) Structural stability.
Probability clouds are approximate, but better than the Bohr model, whereby electron location is given by a probability function,the wave function eigenvalue, such that the probability is the squared modulus of the complex amplitude, or quantum state nuclear attraction.