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По вашему запросу найдено документов: 89306

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High-Order Accuracy Approximation for a Two-Point Boundary Value Problem of Fourth Order with Degenerate Coefficients

Sobolev A., Timerbaev M.

-order ordinary differential equation with degenerate coefficients on the boundary are constructed. The method

Model of diatomic homonuclear molecule scattering by atom or barriers

Gusev A.A., Chuluunbaatar O., Vinitsky S.I., Hai L.L., Derbov V.L., Krassovitskiy P.M.

obtained by applying the finite element method in the entire domain of definition at large values

Quadrature finite element method for elliptic eigenvalue problems

by the finite element method with numerical integration and Lagrange curved triangular finite elements

Application of kantbp program of finite element method in the coupled-channels calculations for heavy-ion fusion reactions

Vinitsky S.I., Wen P.W., Gusev A.A., Chuluunbaatar O., Nazmitdinov R.G., Nasirov A.K., Lin C.J., Jia H.M., Gózdz A.

We apply a new calculation scheme of a finite element method and upgraded program KANTBP

Computation of 3D vertex singularities for linear elasticity: Error estimates for a finite element method on graded meshes

Apel T., Sändig A., Solov'ev S.

element method on graded meshes. The singularities are described by eigenpairs of a corresponding operator

Solving the fluid flow problems with boundary domain integral method

Mardanov R., Sharafutdinov V., Ibragimov I., Zaripov S., Baganina A.

© 2019 IOP Publishing Ltd. The boundary-domain integral method with the analytical integrals over

Nonconformal schemes of the finite-element method for nonlinear hyperbolic conservation laws

We suggest a method for constructing grid schemes for initial-boundary value problems for many

Schemes of Finite Element Method for Solving Multidimensional Boundary Value Problems

Batgerel Balt, Vinitsky S.I., Chuluunbaatar Ochbadrakh, Buša Jan, Blinkov Y.A., Gusev A.A., Deveikis Algirdas, Chuluunbaatar Galmandakh, Ulziibayar Vandandoo

We propose new computational schemes and algorithms of the finite element method for solving

Localization of Solution of Two-Dimensional Problem of Theory of Elasticity with the Use of B-Splines and Finite Element Method Part 1: Theoretical Foundations of Localization

Mozgaleva M., Akimov P., Kaytukov T.

-dimensional problem of theory of elasticity based on B-splines and finite element method (FEM). The initial

Numerical Solution of Problem of Beam Analysis with the Use of B-Splines and Finite Element Method

Mozgaleva M., Akimov P., Kaytukov T.

bending of a Bernoulli beam based on B-splines and finite element method (FEM). The initial variational

Страница 4 из 8931