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Reducing Effects of Initial Imperfection by Investment in the Orthotropic Characteristics of Laminated Composite PlateThe target of this study is to reduce the impact of initial imperfection on the nonlinear dynamical

Mathematical simulation of the bending problem of the hinged sandwich plate in physically nonlinear statement of physically nonlinear problem of bending the hinged sandwich plate with transversal soft core. The generalized

A combined relaxation method for variational inequalities with nonlinear constraints mapping and a convex feasible set is proposed. This set can be defined by nonlinear functions. The method

Symmetries of the one-dimensional Fokker-Planck-Kolmogorov equation with a nonlocal quadratic nonlinearity nonlinearity is represented as a consistent system of differential equations, including a dynamical system

On one method for modeling the dynamics of manipulators with parallel connection of links as systems with geometric constraints modeling of their dynamics. The application of methods of analytical mechanics of systems with redundant

Mathematical Modeling of a Hydrodynamic Lubrication of a Piston Skirt Considering the Deformations and Dynamics of the Piston Displacement-difference approximation is reduced to solving a system of nonlinear equations by Newton's method. The effect of a change

Application of new treatment methods for "reading" of the complex capacitance: A quantitative description of the aging phenomenon in polymer glassesThe glassy dynamics have been investigated using electric capacitance measurements for thin films

Time variations of dynamical processes in the midlatitude upper mesophere - Lower thermosphere for planetary waves in the lower and middle atmosphere of the Earth. We also reveal the non-linear character

A modified combined relaxation method for non-linear convex variational inequalities type assumptions. This method is simpler essentially in comparison with those for the corresponding non-linear

Geometric modelling and materially nonlinear numerical analysis of shells in the shape of one-sheet hyperboloid of revolution and their classification. Their geometric modeling, linear and materially nonlinear analyses are worked out. Their middle

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