Institute Of Mathematics And Mathematical Modeling 4

151. ON STABILIZATION PROBLEM FOR A LOADED HEAT EQUATION: THE TWO-DIMENSIONAL CASE
152. Homogenization of attractors to reaction–diffusion equations in domains with rapidly oscillating boundary: Critical case
153. HOMOGENIZATION OF ATTRACTORS TO REACTION–DIFFUSION EQUATIONS IN DOMAINS WITH RAPIDLY OSCILLATING BOUNDARY: SUPERCRITICAL CASE
154. CONSTANT EXPANSION OF THEORIES AND THE NUMBER OF COUNTABLE MODELS
155. Constructing models of small ordered theories with maximal countable spectrum
156. INFINITE DISCRETE CHAINS AND THE MAXIMAL NUMBER OF COUNTABLE MODELS
157. Non-Orthogonality of 1-types in Theories with a Linear Order
158. On One Laura Mayer’s Theorem
159. Orthogonality of 1-Types over Sets, Neighborhoods of Sets in 1-Types in Weakly Ordered Minimal Theories
160. UNIFORMLY EXTERNALLY DEFINABLE EXPANSION
161. A Computational Method for Solving a Boundary-Value Problem for Differential Equations with Piecewise Constant Argument of Generalized Type
162. A problem with parameter for the integro-differential equations
163. CMMSE: Numerical Method for Solving Problem for Delay Integro-Differential Equation
164. MODIFICATION OF THE PARAMETRIZATION METHOD FOR SOLVING A BOUNDARY VALUE PROBLEM FOR LOADED DEPCAG
165. NUMERICAL IMPLEMENTATION FOR SOLVING THE BOUNDARY VALUE PROBLEM FOR IMPULSIVE INTEGRO-DIFFERENTIAL EQUATIONS WITH PARAMETER
166. ON THE UNIQUE SOLVABILITY OF A BOUNDARY VALUE PROBLEM FOR DIFFERENTIAL EQUATIONS WITH PARAMETER
167. Solving multi-point problem for Volterra-Fredholm integro-differential equations using Dzhumabaev parameterization method
168. SOLUTION OF MULTILAYER PROBLEMS FOR THE HEAT EQUATION BY THE FOURIER METHOD
169. INTERPOLATION METHODS FOR ANISOTROPIC NET SPACES
170. Interpolation Theorem for Anisotropic Net Spaces
171. Optimal Cubature Formulas on Classes of Periodic Functions in Several Variables
172. Optimal Sampling Recovery and -Entropy of Lizorkin–Triebel Classes in
173. The L_p-Boundedness of Some Classes of Pseudo-Differential Operators on the m-Dimensional Torus
174. VAN DER CORPUT LEMMA WITH BESSEL FUNCTIONS
175. ONE RESULT ON BOUNDEDNESS OF THE HILBERT TRANSFORM
176. Direct and inverse problems for time-fractional heat equation generated by Dunkl operator
177. Inverse Source Problem for Dunkl Heat Equation With bi-ordinal Hilfer Fractional Derivative
178. Inverse source problem for the pseudoparabolic equation associated with the Jacobi operator
179. The Diffusion Equation Involving the Dunkl–Laplacian Operator in a Punctured Domain
180. The heat equation for singular Dunkl–Laplacian operator
181. Well-posedness results for the wave equation generated by the Bessel operator
182. Application of Fatou’s Lemma for Strong Homogenization of Attractors to Reaction–Diffusion Systems with Rapidly Oscillating Coefficients in Orthotropic Media with Periodic Obstacles
183. Attractors of 2D Navier-Stokes system of equations in a locally periodic porous medium
184. Attractors of Ginzburg–Landau equations with oscillating terms in porous media: homogenization procedure
185. Homogenization of Attractors to Ginzburg-Landau Equations in Media with Locally Periodic Obstacles: Critical Case
186. HOMOGENIZATION OF ATTRACTORS TO REACTION-DIFFUSION SYSTEM IN A MEDIUM WITH RANDOM OBSTACLES
187. NIKOL’SKII-BESOV SPACES WITH A DOMINANT MIXED DERIVATIVE AND WITH A MIXED METRIC: INTERPOLATION PROPERTIES, EMBEDDING THEOREMS, TRACE AND EXTENSION THEOREMS
188. On Asymptotics of Attractors of the Navier–Stokes System in Anisotropic Medium with Small Periodic Obstacles
189. On Attractors of Ginzburg–Landau Equations in Domain with Locally Periodic Microstructure: Subcritical, Critical, and Supercritical Cases
190. On Attractors of Reaction–Diffusion Equations in a Porous Orthotropic Medium
191. The theorems about traces and extensions for functions from Nikol’skii-Besov spaces with generalized mixed smoothness
192. ABOUT THE RELATIONSHIP BETWEEN GRAND AND SMALL LEBESQUE SPACES WITH CLASSIC SYMMETRICAL SPACES
193. Grand and small spaces based on the Calderón’s construction
194. Lebesgue constants and Hardy–Littlewood theorem for Morrey spaces
195. Multipliers for Pairs of Grand and Small Lebesgue Space for p∈(1,∞)
196. Multipliers for Pairs of Grand or Small Lebesque Spaces in Limiting Cases (p=1 or p=∞)
197. Multipliers for the Calderón–Lozanovskii Construction
198. The Calderón’s Construction for Pairs of Grand and Small Lebesque Spaces
199. Two-sided estimates of Lebesque constants for Hölder spaces
200. Integral Identity and Estimate of the Deviation of Approximate Solutions of a Biharmonic Obstacle Problem
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