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On the Construction of a Variational Principle for a Certain Class of Differential-Difference Operator Equations. Examples show how the inverse problem of the calculus of variations is constructed for given differential
On Stability of a Class of Linear Systems with Distributed and Lumped Parameters equations. The original high-order partial differential equations are represented by a first-order system
Carbon nanotube reinforced poly(trimethylene terephthalate) nanocomposites: Viscoelastic properties and chain confinement
Inverse problem of the calculus of variations for systems of differential-difference equations of second orderThe inverse problem of the calculus of variations for second-order nonlinear and linear systems
Full Stability of General Parametric Variational Systems of solutions to three-parametric variational systems described in the generalized equation formalism involving
On the solving of variational inequalities of stationary problems of two-phase flow in porous mediaWe consider a variational inequalities of the second kind with cocoercive operator and a non-differentiable
Bi-variational Evolutionary Systems and Approximate SolutionsThe use of variational methods for the construction of sufficiently accurate approximate solutions
On Connection between Variationality of a Six-Order Ordinary Differential Equation and Hamilton–Ostrogradskii EquationsAbstract: In the paper, we investigate the representability of a six-orderordinary differential
Topological methods for some classes of differential variational inequalities of differential variational inequalities (DVIs) including Cauchy problem for fractional DVIs, DVIs with nonlocal
Nonlocal problems in the mechanics of three-layer shells filler. Using a variational principle, this model is reduced to a boundary value problem for strongly
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