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Geodesic


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Doklady Rossijskoj akademii nauk. Matematika, informatika, processy upravleniâ
Tome 501 (2021)
Précédent


On stable random variables with a complex stability index
I. A. Alekseev
p. 5-10

Uniqueness of a probability solution to the Kolmogorov equation with a diffusion matrix satisfying Dini’s condition
V. I. Bogachev ; S. V. Shaposhnikov
p. 11-15

On the spectrum of a non-self-adjoint quasiperiodic operator
D. I. Borisov ; A. A. Fedotov
p. 16-21

Local Marchenko--Pastur law for sparse rectangular random matrices
F. Götze ; D. A. Timushev ; A. N. Tikhomirov
p. 22-25

On the maximal cut in a random hypergraph
P. A. Zakharov ; D. A. Shabanov
p. 26-30

Properties of an aggregated quasi-gasdynamic system of equations for a homogeneous gas mixture
A. A. Zlotnik ; A. S. Fedchenko
p. 31-37

On a family of complex-valued stochastic processes
I. A. Ibragimov ; N. V. Smorodina ; M. M. Faddeev
p. 38-41

Proof of stability in the Brower--Paul problem
A. P. Ivanov
p. 42-45

Dependence of the dynamics of a model of coupled oscillators on the number of oscillators
A. A. Kashchenko
p. 46-51

Construction of families of equations to describe irregular solutions in the Fermi--Pasta--Ulam problem
S. A. Kaschenko
p. 52-56

Mathematical structures related to the description of quantum states
V. V. Kozlov ; O. G. Smolyanov
p. 57-61

Application of the CABARET scheme for calculating discontinuous solutions of a hyperbolic system of conservation laws
V. V. Ostapenko ; V. A. Kolotilov
p. 62-66

Hybrid grid-characteristic schemes for arctic seismic problems
I. B. Petrov ; V. I. Golubev ; E. K. Guseva
p. 67-73

Mathematical modeling of neo-Hookean material growth
P. I. Plotnikov
p. 74-78

Phaseless problem of determination of anisotropic conductivity in electrodynamic equations
V. G. Romanov
p. 79-83

Quotients of Severi--Brauer surfaces
A. S. Trepalin
p. 84-88

Tensor invariants of geodesic, potential, and dissipative systems on tangent bundles of two-dimensional manifolds
M. V. Shamolin
p. 89-94

Trajectory of an observer tracking the motion of an object around a convex set in $\mathbb{R}^3$
V. I. Berdyshev
p. 95-97
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