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Localization of Solution of Problem of Beam Analysis with the Use of B-Splines and Finite Element Method. Part 1. Theoretical Foundations of Localization-dimensional problem of the transverse bending of a Bernoulli beam based on B-splines and finite element method (FEM

Symbolic-numerical solution of boundary-value problems with self-adjoint second-order differential equation usingthe finite element method with interpolation Hermite polynomials equation usingthe finite element method with interpolation Hermite polynomials

Symbolic-numeric algorithms for solution of boundary-value problems using the finite element method: scattering problem and resonance statesSymbolic-numeric algorithms for solution of boundary-value problems using the finite element method

Wavelet-based numerical and semianalytical methods of computational local structural analysis with the use of method of extended domain are presented. After corresponding (finite element or finite

Localization of Solution of Problem of Beam Analysis with the Use of B-Splines and Finite Element Method Part 2. Samples of Analysis element method (FEM). Several samples of analysis of beam on elastic foundations are under consideration.

Localization of Solution of Two-Dimensional Problem of Theory of Elasticity with the Use of B-Splines and Finite Element Method. Part 2. Numerical Implementation and Sample of Analysis of two-dimensional problem of theory of elasticity based on B-splines and finite element method (FEM

Computation of 3D vertex singularities for linear elasticity: Error estimates for a finite element method on graded meshes element method on graded meshes. The singularities are described by eigenpairs of a corresponding operator

Algorithms for solving the boundary-value problems for atomic trimers in collinear configuration using the Kantorovich method of the finite element method (FEM) and calculating the asymptotes of the parametric angular functions

Numerical solution of boundary value problems for the eikonal equation in an anisotropic medium boundary value problem (BVP)formulated in the present work is the limit of the diffusion–reaction problem

Scheme of the finite element method with multiplicative separation of the singularity for a spectral boundary value problem for a degenerate differential operatorThe paper deals with the numerical solution of a generalized spectral boundary value problem

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