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JOURNALS // Journal of Samara State Technical University, Ser. Physical and Mathematical Sciences // Archive

2020, Volume 24, Number 1


Differential Equations and Mathematical Physics
Quantum evolution as a usual mechanical motion of peculiar continua
A. Yu. Samarin
7
The energy transfer velocity by a plane monochromatic electromagnetic wave through a layer of matter
M. V. Davidovich
22
Asymptotic estimates of the difference of products of Bessel functions by the integral of these functions
K. B. Sabitov
41

Mechanics of Solids
Analytical solution of elastostatic problems of a simply connected body loaded with nonconservative volume forces: theoretical and algorithmic support
V. B. Penkov, L. Levina, O. S. Novikova
56
Elastic-plastic analysis of rotating solid shaft by maximum reduced stress yield criterion
A. N. Prokudin
74

Mathematical Modeling, Numerical Methods and Software Complexes
Numerical modeling of eccentric cylindrical shells partially filled with a fluid
S. A. Bochkarev, S. V. Lekomtsev, A. N. Senin
95
A priori error estimates of the local discontinuous Galerkin method on staggered grids for solving a parabolic equation for the homogeneous Dirichlet problem
R. V. Zhalnin, V. F. Masyagin, E. E. Peskova, V. F. Tishkin
116
Numerical integration by the matrix method and evaluation of the approximation order of difference boundary value problems for non-homogeneous linear ordinary differential equations of the fourth order with variable coefficients
V. N. Maklakov, M. A. Ilicheva
137
The splitting of Navier–Stokes equations for a class of axisymmetric flows
G. B. Sizykh
163

Short Communication
Differential Equations and Mathematical Physics
On extension of the domain for analytical approximate solution of one class of nonlinear differential equations of the second order in a complex domain
V. N. Orlov, T. Yu. Leontieva
174
The nonlocal problem for a non-stationary third order composite type equation with general boundary condition
A. R. Khashimov
187
Mechanics of Solids
Integro-differential equations of the second boundary value problem of linear elasticity theory. Communication 2. Inhomogeneous anisotropic body
V. V. Struzhanov
199


© Steklov Math. Inst. of RAS, 2026