「eigen value」の共起表現一覧(1語右で並び替え)
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lve steady-state or time-dependent problems; | eigenvalue analysis; and free boundary problems. |
merical linear algebra, including polynomial | eigenvalue and structured matrix problems. |
This | eigenvalue equation is the typical representation of th |
FSA gives rise to conjugate | eigenvalue equations. |
he so-called Cheeger inequalities relate the | Eigenvalue gap of a graph with its Cheeger constant. |
omentum frame and the resulting ground state | eigenvalue has been obtained very accurately using the |
Let Vi be the subspace of V on which L0 has | eigenvalue i. Assume that V is acted on by a group G wh |
The rightmost | eigenvalue is the most unstable one. |
eynolds number and wavenumber, the rightmost | eigenvalue is exactly zero. |
then its second-largest | eigenvalue is O(α(1 + log(d / α))). |
If the | eigenvalue is equal to zero, the bifurcation is a stead |
every non-zero vector is an eigenvector with | eigenvalue k. |
, every null electrovacuum has one quadruple | eigenvalue, namely zero. |
(M2) M has exactly one negative | eigenvalue, of multiplicity 1; |
The smallest non-zero | eigenvalue of L is called the spectral gap or Fiedler v |
r values ranging from -j to j, with j as the | eigenvalue of the total angular momentum operator J, wi |
eeger bound is a bound of the second largest | eigenvalue of the transition matrix of a finite-state, |
is caused when the real part of a transverse | eigenvalue of one of the equilibria in the cycle passes |
where Eelectronic is an | eigenvalue of the electronic molecular Hamiltonian (the |
where λmin is the smallest | eigenvalue of R. Given that μ is less than or equal to |
ok at the wave solutions over a lattice, the | eigenvalue of the fermion operator as a function of mom |
The | eigenvalue problem on an edge is, |
uations written in the form of a generalized | eigenvalue problem |
Eigenvalue problem, | |
olaou) a new type of perturbation theory for | eigenvalue problems in quantum mechanics. |
ing systems of linear equations and standard | eigenvalue problems with real sparse matrices using ite |
The | eigenvalue properties of the Seidel matrix are valuable |
ar least-squares routines of LINPACK and the | eigenvalue routines of EISPACK. |
An example of the | eigenvalue spectrum of the Google matrix of various dir |
achievable convergence speed depends on the | eigenvalue spread of R. |
exhibiting the functional dependence of this | eigenvalue; this is shown in the second figure. |
is characterized by an equilibrium having an | eigenvalue whose real part passes through zero. |
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