AbstractThis paper presents variational and extremum principles for pairs of coupled linear equations. The results are illustrated by several examples arising in mathematical physics
AbstractThis paper presents variational principles for equations Lψ = ƒ(ψ), where ƒ is a complex fun...
A new approach is proposed for the systematic derivation of varïous variational principles in linear...
Variational principles are proved for self-adjoint operator functions arising from variational evolu...
AbstractThis paper presents variational and extremum principles for pairs of coupled linear equation...
AbstractImportant complementary extremum principles are generated without recourse to general variat...
AbstractThis paper presents a useful alternative to the classical complementary variational principl...
Important complementary extremum principles are generated without recourse to general variational th...
AbstractThis paper presents variational principles for equations Lψ = f(ψ), where f is a complex fun...
AbstractThis paper presents variational and bivariational bounds associated with the linear equation...
AbstractEuler-Lagrange and Euler-Hamilton variational principles are presented for a class of linear...
AbstractThe relationship between the complementary variational principle and duality in mathematical...
AbstractA variational formulation is developed for boundary value problems described by operator equ...
suggesting the problem and also for many stimulating discussions. H e has given generously of his ti...
The existence theory is developed for solutions of the inhomogeneous linearized field equations for ...
AbstractA system under the action of an external influence characterised by some function f acquires...
AbstractThis paper presents variational principles for equations Lψ = ƒ(ψ), where ƒ is a complex fun...
A new approach is proposed for the systematic derivation of varïous variational principles in linear...
Variational principles are proved for self-adjoint operator functions arising from variational evolu...
AbstractThis paper presents variational and extremum principles for pairs of coupled linear equation...
AbstractImportant complementary extremum principles are generated without recourse to general variat...
AbstractThis paper presents a useful alternative to the classical complementary variational principl...
Important complementary extremum principles are generated without recourse to general variational th...
AbstractThis paper presents variational principles for equations Lψ = f(ψ), where f is a complex fun...
AbstractThis paper presents variational and bivariational bounds associated with the linear equation...
AbstractEuler-Lagrange and Euler-Hamilton variational principles are presented for a class of linear...
AbstractThe relationship between the complementary variational principle and duality in mathematical...
AbstractA variational formulation is developed for boundary value problems described by operator equ...
suggesting the problem and also for many stimulating discussions. H e has given generously of his ti...
The existence theory is developed for solutions of the inhomogeneous linearized field equations for ...
AbstractA system under the action of an external influence characterised by some function f acquires...
AbstractThis paper presents variational principles for equations Lψ = ƒ(ψ), where ƒ is a complex fun...
A new approach is proposed for the systematic derivation of varïous variational principles in linear...
Variational principles are proved for self-adjoint operator functions arising from variational evolu...
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