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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
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
High-order numerical method for two-dimensional riesz space fractional advection-dispersion equation
Borhanifar A., Ragusa M.A., Valizadeh S.
implicit method, we introduce a mixed difference method for solving two-dimensional Riesz space fractional
Wavelet-based numerical and semianalytical methods of computational local structural analysis
Akimov P.A., Belostosky A.M., Kaytukov T.B., Lyakhovich L.S., Mozgaleva M.L.
with the use of method of extended domain are presented. After corresponding (finite element or finite
Some methods of solving the NP-difficult problem of optimal schedule for the university
Diveev A.I., Bobr O.V., Kazaryan D.E., Hussein O.
number of complex shape constraints. At present, there are no universal methods for solving such problems
Coaching method in teaching history of visual arts to students
© 2018, Association for Social Studies Educa. All rights reserved. Coaching method is used
Partial regularization method for nonmonotone variational inequalities
Dyabilkin D., Konnov I.
regularization method with respect to some of the variables is proposed for its solution. The convergence
On the convergence of combined relaxation methods for variational inequalities
Konnov I.
A general approach to constructing iterative methods that solve variational inequalities under mild
The method of multipliers for nonlinearly constrained variational inequalities
Konnov I.
The method of multipliers for variational inequalities with nonstrictly monotone cost mappings

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