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Smoothness of generalized solutions to the Dirichlet problem for strongly elliptic functional differential equations with orthotropic contractions on the boundary of adjacent subdomains contraction transformations of the arguments of the unknown function in the leading part. The problem
The first boundary-value problem for strongly elliptic functional-differential equations with orthotropic contractions-differential equation containing, in its leading part, orthotropic contractions of the argument of the unknown function
Analysis of functional-differential equation with orthotropic contractions contracted and expanded arguments of the higher derivatives of the unknown function. A priori estimates
Unique Solvability of a Functional-Differential Equation with Orthotropic Contractions in Weighted Spaces of the arguments of the unknown function. The transformations include contractions in one independent variable
Sufficient Conditions of Solvability of a Functional Differential Equation with Orthotropic Contractions in Weighted Spaces argument and the expansion of another. These transformations are called by orthotropic contractions here
Coerciveness Conditions for the Functional-Differential Equations with Orthotropic ContractionsCoerciveness Conditions for the Functional-Differential Equations with Orthotropic Contractions
Smoothness of Generalized Solutions of the Dirichlet Problem for Strongly Elliptic Functional Differential Equations with Orthotropic Contractions containing transformations of orthotropic contractions of independent variables of the unknown function. We
Об одном эллиптическом функционально-дифференциальном уравнении со сжатием contractions are different for every argument, i.e. contractions are orthotropic. Some necessary and sufficient
Construction of a representative model based on computed tomography are determined. To determine the orthotropic properties of the representative element, a target function
On smoothness of generalized solutions of the first boundary value problem for functional differential equation with orthotropic contractions inside the domain elliptic functional differential equation with orthotropic contractions in the plane domain are considered
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