“eigenvalue problem”造句，怎么用eigenvalue problem造句

numerical method of generalized eigenvalue problem

And then the eigenvalue problem of integral equation is transformed into the standard eigenvalue problem of a positive definite matrix with infinite order.

Inverse eigenvalue problem for real symmetric five-diagonal positive definite matrix;

The eigenvalue problem of radially inhomogeneous cylindrical dielectric waveguides is solved by microwave network method.

And the problem of solving for a nonzero solution to Eq. (3) is known as an eigenvalue problem.

The posteriori error estimators in the collocation method for integral equation eigenvalue problem with a weakly singular kernel are presented.

From given eigenvalues and eigenvectors, the inverse eigenvalue problem of symmetric ortho-symmetric positive semi-definite matrices and its optimal approximate problem were considered.

By using an algebraic method related to su(3) Lie algebra, exact solutions of the eigenvalue problem of the reduced Hamiltonian are derived analytically.

A class of eigenvalue problems is studied.

A direct projection method with refined vector for quadratic eigenvalue problems

Some applications of this method in the eigenvalue problems are demon-strated.

One kind of inverse eigenvalue problems, whose solutions are required to be normal or diagonalizable matrices, is investigated in quaternionic quantum mechanics.

sturm liouville eigenvalue problem

jacobian method of eigenvalue problem

Discussion on eigenvalue problem of irreducible nonnegative matrix;

The generalized multi-component AKNS hierarchy associated with NN isospectral eigenvalue problem;

The existence of a nontrivial weak solution is established with the help of the first eigenvalue of the corresponding eigenvalue problem, where the eigenvalue parameter is less than a known constant.

Combining with the optimality criterion method and the bi-factor algorithm, the inverse eigenvalue problem for optimal Parameters design of elastic mechanisms is solved effectively.

The sparse finite element is considered for solving eigenvalue problems. Based on an interpolation postprocessing, superconvergence estimates of both eigenfunction and eigenvalue are obtained.

This paper introduces a polygon discretization technique into the network model decomposition method to solve waveguide eigenvalue problems.

eigenvalue problem of elastic stability

To this end we shall first consider the following eigenvalue problem.

The dynamic properties of machine tool spindle can be classified as the solution to inverse eigenvalue problem.

For this purpose, we will first consider the following eigenvalue problems.

A research on the nonlinear eigenvalue problem

The main purpose is to introduce a newly published book the preprocessing and postprocessing for the finite element method was introduced, including superconvergence, preliminary treatment, expansion, correction, posterior estimate, selfadaptive processing and eigenvalue problem etc.

New algorithm of matrix inverse iteration on the eigenvalue problem are presented in this paper.

A variational expression of the propagation coefficient of the dominant mode in twisted rectangular waveguide is derived on the basis of the theory of the nonstandard eigenvalue problems, and the numerical results are compared with that of perturbation approach.