| Issue |
Title |
File |
| Vol 58, No 9 (2018) |
Н-Theorem for Continuous- and Discrete-Time Chemical Kinetic Systems and a System of Nucleosynthesis Equations |
|
|
Adzhiev S.Z., Vedenyapin V.V., Filippov S.S.
|
| Vol 59, No 5 (2019) |
A KP1 Scheme for Acceleration of Inner Iterations for the Transport Equation in 3D Geometry Consistent with Nodal Schemes: 2. Splitting Method for Solving the P1 System for Acceleration Corrections |
|
|
Voloshchenko A.M.
|
| Vol 59, No 3 (2019) |
A KP1 Scheme for Acceleration of Inner Iterations for the Transport Equation in 3D Geometry Consistent with Nodal Schemes: Basic Equations and Numerical Results |
|
|
Voloshchenko A.M.
|
| Vol 59, No 10 (2019) |
A Class of Momentum-Preserving Finite Difference Schemes for the Korteweg-de Vries Equation |
|
|
Yan J., Zheng L.
|
| Vol 59, No 8 (2019) |
A Comparative Analysis of Efficiency of Using the Legendre Polynomials and Trigonometric Functions for the Numerical Solution of Ito Stochastic Differential Equations |
|
|
Kuznetsov D.F.
|
| Vol 57, No 4 (2017) |
A conjugate subgradient algorithm with adaptive preconditioning for the least absolute shrinkage and selection operator minimization |
|
|
Mirone A., Paleo P.
|
| Vol 59, No 5 (2019) |
A Fast Algorithm for Solving a Simple Search Problem |
|
|
Malozemov V.N., Tamasyan G.S.
|
| Vol 56, No 7 (2016) |
A feasible dual affine scaling steepest descent method for the linear semidefinite programming problem |
|
|
Zhadan V.G.
|
| Vol 58, No 3 (2018) |
A Generalization of the Karush–Kuhn–Tucker Theorem for Approximate Solutions of Mathematical Programming Problems Based on Quadratic Approximation |
|
|
Voloshinov V.V.
|
| Vol 58, No 8 (2018) |
A Hybrid Difference Scheme under Generalized Approximation Condition in the Space of Undetermined Coefficients |
|
|
Lobanov A.I., Mirov F.K.
|
| Vol 57, No 8 (2017) |
A hybrid method for numerical solution of Poisson’s equation in a domain with a dielectric corner |
|
|
Bogolyubov A.N., Erokhin A.I., Mogilevskii I.E., Svetkin M.I.
|
| Vol 59, No 11 (2019) |
A Method for Numerical Simulation of Haline Convective Flows in Porous Media as Applied to Geology |
|
|
Soboleva E.B.
|
| Vol 58, No 11 (2018) |
A Method for Simulating the Dynamics of Rarefied Gas Based on Lattice Boltzmann Equations and the BGK Equation |
|
|
Ilyin O.V.
|
| Vol 57, No 10 (2017) |
A mixed problem for an inhomogeneous wave equation with a summable potential |
|
|
Kornev V.V., Khromov A.P.
|
| Vol 56, No 12 (2016) |
A model of liquid level measurements |
|
|
Filatov O.P.
|
| Vol 57, No 1 (2017) |
A model of the direct interaction of elements of a tightly coupled system |
|
|
Shakhnov I.F.
|
| Vol 57, No 2 (2017) |
A Model of the joint motion of agents with a three-level hierarchy based on a cellular automaton |
|
|
Kuznetsov A.V.
|
| Vol 58, No 8 (2018) |
A Model of Transport and Transformation of Biogenic Elements in the Coastal System and Its Numerical Implementation |
|
|
Gushchin V.A., Sukhinov A.I., Nikitina A.V., Chistyakov A.E., Semenyakina A.A.
|
| Vol 57, No 11 (2017) |
A multithreaded OpenMP implementation of the LU-SGS method using the multilevel decomposition of the unstructured computational mesh |
|
|
Petrov M.N., Titarev V.A., Utyuzhnikov S.V., Chikitkin A.V.
|
| Vol 59, No 2 (2019) |
A New Algorithm for a Posteriori Error Estimation for Approximate Solutions of Linear Ill-Posed Problems |
|
|
Leonov A.S.
|
| Vol 58, No 7 (2018) |
A New Proof of the Kuhn–Tucker and Farkas Theorems |
|
|
Evtushenko Y.G., Tret’yakov A.A.
|
| Vol 57, No 2 (2017) |
A new sequential approach for solving the integro-differential equation via Haar wavelet bases |
|
|
Beiglo H., Erfanian M., Gachpazan M.
|
| Vol 56, No 7 (2016) |
A nonlinear singular eigenvalue problem for a linear system of ordinary differential equations with redundant conditions |
|
|
Abramov A.A., Yukhno L.F.
|
| Vol 59, No 8 (2019) |
A Novel Identification of the Extended-Rydberg Potential Energy Function |
|
|
Surulere S.A., Shatalov M.Y., Mkolesia A.C., Ehigie J.O.
|
| Vol 59, No 11 (2019) |
A Numerical Third-Order Method for Solving the Navier–Stokes Equations with Respect to Time |
|
|
Krupa V.G.
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