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About Solution of Multipoint Boundary Problems of Three-Dimensional Structural Analysis with the Use of Combined Application of Finite Element Method and Discrete-Continual Finite Element Method. Part 1: Formulation and Basic Principles of Approximation
Akimov P.A., Negrozov O.A.
of finite element method and discrete-continual finite element method. Basic notation system, design model
ABOUT SOLUTION OF MULTIPOINT BOUNDARY PROBLEMS OF TWO-DIMENSIONAL STRUCTURAL ANALYSIS WITH THE USE OF COMBINED APPLICATION OF FINITE ELEMENT METHOD AND DISCRETE-CONTINUAL FINITE ELEMENT METHOD PART 1: FORMULATION AND BASIC PRINCIPLES OF APPROXIMATION
Akimov P.A., Sidorov V.N., Negrozov O.A.
method and discrete-continual finite element method. Design model, general formulation of the problem
On some approximate calculations for certain pseudo-differential equations
Vasilyev, V. B.
in appropriate discrete spaces and give some error estimates for discrete and continuous solutions
On Some Details of Fourier Method Application for the Numerical Solution of the Problem of the Potential Field Continuation
Laneev
number. Discretization error estimates for the approximate solution are obtained and the stability
Усмотрение в праве: человекоцентристский подход
Скударнов, А.С., Skudarnov, Alexey S.
The article is devoted to the analysis of the discretion in law category. The article attempts
On discrete solutions for pseudo-differential equations
Vasilyev, V.
. Our main goal is finding discrete solutions and comparison between discrete and continuous solutions
Dynamic discrete models for the granular matter formation process
of the granular matter as the limits of discrete solutions to the aforementioned model equations as the size
THE MOISTURE REGIME OF ENCLOSING STRUCTURES IN DIFFERENT CONSTRUCTION AREAS
Zubarev K.P.
was obtained by discrete-continuum approach, which gives an opportunity to obtain the new analytical solution
The Transmission of an Acoustic Wave Through a Composite Plate with Energy Dissipation in a Material Taken into Account Based on Three-Dimensional Equations of Elasticity Theory
Paimushin V.N., Gazizullin R.K.
. These equations have been constructed by the reduction of three-dimensional equations on the basis of the discrete
Numerical solution to a two-dimensional hypersingular integral equation and sound propagation in urban areas
Gutnikov V.A., Kiryakin V.Yu., Lifanov I.K., Setukha A.V., Stavtsev S.L.
Numerical solution to a two-dimensional hypersingular integral equation and sound propagation

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