AbstractVariational principles associated with Komkov's class of boundary value problems are discussed. A remark is made concerning the necessary conditions for an extremal behaviour of the basic functional or potential. The results are illustrated by deriving the potential for a class of problems involving ‘mixed’ boundary conditions
summary:Solvability of the general boundary value problem for von Kármán system of nonlinear equatio...
Die Diplomarbeit befasst sich mit funktionalanalytischen Methoden in der Variationsrechung und einer...
AbstractThe canonical Euler-Hamilton theory is used to establish the connection between extremum pri...
AbstractVariational principles associated with Komkov's class of boundary value problems are discuss...
AbstractA variational principle for a class of Hamiltonian boundary value problems is formulated. Co...
AbstractError bounds for a wide class of linear and nonlinear boundary value problems are derived fr...
AbstractA variational formulation is developed for boundary value problems described by operator equ...
AbstractThis paper presents variational and bivariational bounds associated with the linear equation...
summary:Mixed boundary-value problem of the classical theory of elasticity is considered, where not ...
summary:Simple examples of bounded domains $D\subset \bold R^3$ are considered for which the presenc...
In this work we present two types of results for some fourth order functional boundary value problem...
summary:A general theorem (principle of a priori boundedness) on solvability of the boundary value p...
summary:The paper investigates the third boundary value problem $\frac{\partial u}{\partial n}+\lamb...
AbstractThis paper presents a useful alternative to the classical complementary variational principl...
Semilinear multivalued equations are considered, in separable Ba-nach spaces with the Radon-Nikodym ...
summary:Solvability of the general boundary value problem for von Kármán system of nonlinear equatio...
Die Diplomarbeit befasst sich mit funktionalanalytischen Methoden in der Variationsrechung und einer...
AbstractThe canonical Euler-Hamilton theory is used to establish the connection between extremum pri...
AbstractVariational principles associated with Komkov's class of boundary value problems are discuss...
AbstractA variational principle for a class of Hamiltonian boundary value problems is formulated. Co...
AbstractError bounds for a wide class of linear and nonlinear boundary value problems are derived fr...
AbstractA variational formulation is developed for boundary value problems described by operator equ...
AbstractThis paper presents variational and bivariational bounds associated with the linear equation...
summary:Mixed boundary-value problem of the classical theory of elasticity is considered, where not ...
summary:Simple examples of bounded domains $D\subset \bold R^3$ are considered for which the presenc...
In this work we present two types of results for some fourth order functional boundary value problem...
summary:A general theorem (principle of a priori boundedness) on solvability of the boundary value p...
summary:The paper investigates the third boundary value problem $\frac{\partial u}{\partial n}+\lamb...
AbstractThis paper presents a useful alternative to the classical complementary variational principl...
Semilinear multivalued equations are considered, in separable Ba-nach spaces with the Radon-Nikodym ...
summary:Solvability of the general boundary value problem for von Kármán system of nonlinear equatio...
Die Diplomarbeit befasst sich mit funktionalanalytischen Methoden in der Variationsrechung und einer...
AbstractThe canonical Euler-Hamilton theory is used to establish the connection between extremum pri...