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Numerical solution of the problem of beam analysis with the use of b-spline finite element method
Akimov P.A., Mozgaleva M.L., Kaytukov T.B.
) with the use of B-spline finite element method is under consideration in the distinctive paper. The original
Numerical solution of the problem of isotropic plate analysis with the use of b-spline discrete-continual finite element method
Akimov P.A., Mozgaleva M.L., Kaytukov T.B.
-continual finite element method (specific version of wavelet-based discrete-continual finite element method
Localization of solution of the problem of isotropic plate analysis with the use of B-spline discrete-continual finite element method
Mozgaleva M.L., Akimov P.A., Kaytukov T.B.
-spline discrete-continual finite element method (specific version of wavelet-based discrete-continual finite
Localization of solution of the problem of two-dimensional theory of elasticity with the use of b-spline discrete-continual finite element method
Mozgaleva M.L., Akimov P.A., Kaytukov T.B.
-spline discrete-continual finite element method (specific version of wavelet-based discrete-continual finite
Modeling of Ultrasonic Microwelding System by Finite Element Method
Lanin, V. L., Petuchov, I. B., Buchalko, D. N.
to provide the coordination of different elements of the system and to achieve high durability of mcrowelded
Finite element method for solving the collective nuclear model with tetrahedral symmetry
Gusev A.A., Vinitsky S.I., Chuluunbaatar O., Góźdź A., Dobrowolski A., Mazurek K., Krassovitskiy P.M.
We apply a new calculation scheme of a finite element method (FEM) for solving an elliptic boundary
Quadrature finite element method for elliptic eigenvalue problems
Solov’ev S.
by the finite element method with numerical integration and Lagrange curved triangular finite elements
Solution of boundary problems of structural mechanics with the combined application use of Discrete-Continual Finite Element Method and Finite Element Method
Akimov P.A., Negrozov O.A.
of three-dimensional elasticity theory based on combined application of finite element method (FEM
Finite elements in some vector lattices of nonlinear operators
Pliev M.A., Weber M.R.
We study the collection of finite elements Φ 1(U(E, F)) in the vector lattice U(E, F
On inf-sup conditions and projections in the theory of mixed finite-element methods
Dautov R.
We indicate constraints on the space of finite elements providing the validity of discrete inf

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