Search Results - "Andrianov, I. V."

Non-stationary heat transfer in composite membrane with circular inclusions in hexagonal lattice structures by Andrianov, I. V., Awrejcewicz, J., Starushenko, G. A.

“…Unsteady heat conduction in fibre composite materials is studied. 2D composite media consist of a matrix with circular inclusions in hexagonal lattice…”
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Continuous models for 2D discrete media valid for higher-frequency domain by Andrianov, I.V., Awrejcewicz, J.

“…The paper is focused on 2D continuous models derived from a discrete micro-structure. A new continualization procedure that refers to the non-local interaction…”
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Asymptotic analysis of perforated plates and membranes. Part 2: Static and dynamic problems for large holes by Andrianov, I.V., Danishevs’kyy, V.V., Kalamkarov, A.L.

“…Static and dynamic problems for the elastic plates and membranes periodically perforated by holes of different shapes are solved using the combination of the…”
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Asymptotic analysis of perforated plates and membranes. Part 1: Static problems for small holes by Andrianov, I.V., Danishevs’kyy, V.V., Kalamkarov, A.L.

“…Static problems for the elastic plates and rods periodically perforated by small holes of different shapes are solved using the asymptotic approach based on…”
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Structural design of patient-specific vascular ring stents by Andrianov, I. V., Awrejcewicz, J., Diskovsky, A. A.

“…The expediency of replacing the corrugated ring of a vascular stent with a constant corrugation pitch by a corrugated ring of variable pitch is being…”
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Investigation of electrically actuated geometrically nonlinear clamped circular nanoplate by Andrianov, I. V., Koblik, S. G., Starushenko, G. A.

“…In this paper, oscillations of the electrically actuated nonlinear clamped circular nanoplate are considered. The pull-in phenomenon, i.e., the transition of…”
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ASYMPTOTIC MODEL OF A PIEZOELECTRIC COMPOSITE BEAM by Andrianov, I. V., Kolpakov, A. A., Faella, L.

“…This paper presents a method of transforming from the three-dimensional piezoelastic problem for a composite material to the one-dimensional problem for a…”
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Asymptotic decomposition in the problem of joined elastic beams by Kolpakov, A.G., Andrianov, I.V.

“…The analysis of problem of joined elastic beams is presented in comparison with the engineering and asymptotic approaches. Our analysis is based on…”
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Asymptotic decomposition in the problem of joined elastic plates by Kolpakov, A.G., Andrianov, I.V., Markert, B.

“…In this paper, a method of local perturbations, previously successfully applied to decompose the problem of elasticity in the system of connected thin rods and…”
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The Schamel-Ostrovsky equation in nonlinear wave dynamics of cylindrical shells by Zemlyanukhin, A.I., Bochkarev, A.V., Andrianov, I.V., Erofeev, V.I.

“…On the basis of the smeared stiffener theory, the evolution of nonlinear axisymmetric longitudinal waves in a nonlinear elastic cylindrical shell reinforced by…”
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JUSTIFICATION OF THE AVERAGED JOULE–LENZ LAW FOR COMPOSITE MATERIALS by Andrianov, I. V., Kolpakov, A. G., Rakin, S. I.

“…It has been found that heat release in a homogenized composite model is described by the Joule–Lenz law for the averaged current strength and voltage. It has…”
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Optimal design of the vascular stent ring in order to maximise radial stiffness by Andrianov, I. V., Awrejcewicz, J., Diskovsky, A. A.

“…The therapeutic efficacy of stents strongly depends upon their mechanical properties. An important component of stents is rings, which are usually made of…”
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The generalized Schamel equation in nonlinear wave dynamics of cylindrical shells by Zemlyanukhin, A. I., Andrianov, I. V., Bochkarev, A. V., Mogilevich, L. I.

“…The axisymmetric propagation of longitudinal waves in an integrally stiffened physically and geometrically nonlinear cylindrical shell is studied. The case is…”
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An artificial small perturbation parameter and nonlinear plate vibrations by Andrianov, I.V., Danishevs’kyy, V.V., Awrejcewicz, J.

“…Nonlinear natural in-plane vibrations of a rectangular plate are studied using three small parameters. Firstly, the nonlinearity is assumed to be small. Then,…”
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Spatial localization of linear elastic waves in composite materials with defects by Andrianov, I.V., Danishevs'kyy, V.V., Kushnierov, I.A.

“…We study the phenomenon of a spatial localization of elastic waves in periodic composite materials with local defects. The wave spectrum in heterogeneous…”
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On the improved Kirchhoff equation modelling nonlinear vibrations of beams by ANDRIANOV, I. V, AWREJCEWICZ, J

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Applicability of the Kirchhoff approach to the theory of vibrations of rods by Andrianov, I.V., Awrejcewicz, J.

“…A sufficient condition for applicability of the Kirchhoff approach is proposed…”
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Load-transfer from fibres to a transversally isotropic layer for non-dilute composites by Andrianov, I. V., Danishevs’kyy, V. V., Weichert, D.

“…An asymptotic approach is proposed to describe the load-transfer from a periodical system of fibres to a transversally isotropic elastic layer. To start with…”
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Load-transfer from fibre to anisotropic half-space for dilute composites by Andrianov, I. V., Danishevs’kyy, V. V., Weichert, D.

“…Summary An asymptotic approach is proposed to describe the load-transfer from a single fibre to an anisotropic half-space through weak and stiff interfaces. To…”
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ASYMPTOTIC APPROACH FOR NON-LINEAR PERIODICAL VIBRATIONS OF CONTINUOUS STRUCTURES by ANDRIANOV, I.V., DANISHEVS'KYY, V.V.

“…An asymptotic approach for determining periodic solutions of non-linear vibration problems of continuous structures (such as rods, beams, plates, etc.) is…”
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