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Investigation of Lagrange–Galerkin Method for an Obstacle Parabolic Problem
Dautov R., Lapin A.
accuracy estimate for Lagrange–Galerkin method is derived in the case of discontinuous time derivative
The lagrange multiplier technique for variational inequalities
Konnov I.
, analogues of Lagrange multipliers in convex programming are constructed. It is shown that these methods can
Application of constraint stabilization to nonholonomic mechanics
Kaspirovich I.E.
constraints. Another common method of solving such problems is the method of the Lagrange multipliers. However
Symbolic-Numerical Algorithms for Solving Elliptic Boundary-Value Problems Using Multivariate Simplex Lagrange Elements
Gusev A.A., Gerdt V.P., Chuluunbaatar O., Chuluunbaatar G., Vinitsky S.I., Derbov V.L., Góźdź A., Krassovitskiy P.M.
the high-accuracy finite element method with multivariate Lagrange elements in the simplexes. The high
On Euler-Lagrange equations with non-Bu-potential densities of forces
Budochkina S.A, Savchin V.M.
On Euler-Lagrange equations with non-Bu-potential densities of forces
The lagrange multiplier technique for variational inequalities
Konnov I.
, analogues of Lagrange multipliers in convex programming are constructed. It is shown that these methods can
Abnormal extremal problems and optimality conditions
Arutyunov A.V.
Lagrange multipliers
Application of the conditional gradient method to resource allocation in wireless networks
Konnov I., Kashuba A., Laitinen E.
© 2016, Pleiades Publishing, Ltd.We propose a new two-level iterative method for solution of a
Vlasov-type and Liouville-type equations, their microscopic, energetic and hydrodynamical consequences
Vedenyapin V.V., Negmatov M.A., Fimin N.N.
and compare the Lagrange identities for various types of Vlasov equations and EMHD equations. We discuss
The Damascus inequality
Dannan F.M., Sitnik S.M.
to be rather complicated. We propose some proofs based on different ideas: Lagrange multipliers method

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