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Parametric bases for elliptic boundary value problem in the reduction of a 3D elliptic boundary-value problem (BVP) to a set of second-order ordinary differential
Parametric basis functions for collective nuclear models elliptic boundary-value problem to a system of second order ordinary differential equations (ODEs) using
Symbolic-Numerical Algorithms for Solving the Parametric Self-adjoint 2D Elliptic Boundary-Value Problem Using High-Accuracy Finite Element Method the parametric self-adjoint elliptic boundary-value problem (BVP) in a 2D finite domain, using high
Algorithms for Solving the Parametric Self-Adjoint 2D Elliptic Boundary-Value Problem Using High-Accuracy Finite Element MethodWe consider the calculation schemes for solving elliptic boundary-value problems (BVPs) within
Solvability of quasilinear elliptic equations in large dimensionsWe study the solvability of quasilinear elliptic Dirchlet boundary-value problems. In particular
On Boundary Value Problems for an Improperly Elliptic Equation in a CircleAbstract: The paper considers the solvability of the first, second, and third boundary value
Mixed Boundary Value Problems for Strongly Elliptic Differential–Difference Equations in a Bounded DomainWe consider a mixed boundary value problem for a strongly elliptic differential–difference equation
Elliptic boundary value problems in unbounded domains with noncompact and nonsmooth boundaries value problems related to unbounded domains whose boundaries contain a finite number of corners. © 1986
The first boundary-value problem for strongly elliptic functional-differential equations with orthotropic contractions. We establish the unique solvability of the first boundary-value problem and the discreteness
Elliptic differential-difference equations with incommensurable shifts of argumentstsThis article deals with the problem of strong ellipticity of differential-difference equations
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