2020
DOI: 10.1051/e3sconf/202016402009
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Spatial forced oscillations of axisymmetric inhomogeneous systems

Abstract: The aim of this paper is to develop an adequate mathematical model, methods and algorithms for solving three-dimensional problems for axisymmetric spatial inhomogeneous viscoelastic systems (shells, foundations and bases) and to assess the dynamics of protective shell (containment) of a nuclear power plant (NPP) under resonant modes of vibration. The problem is solved using the semi-analytical finite element method. Firstly, the eigenmodes of vibration of the system are determined in an elastic three-dimension… Show more

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Cited by 3 publications
(5 citation statements)
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References 17 publications
(27 reference statements)
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“…These studies do not entirely confirm the statement given in [26,30], that in structurally inhomogeneous systems when two or more eigenfrequencies approach each other, it is possible to achieve a sharp increase in the damping rate of certain vibration modes of the structure due to the interaction of close natural vibration modes of the structure and the damper. In fact, with an increase in the damper stiffness, the dissipative ability of the damper increases due to a decrease in these properties of the structure.…”
Section: Assessment Of the Complex Eigenfrequency Of Structures With Dynamic Damperscontrasting
confidence: 78%
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“…These studies do not entirely confirm the statement given in [26,30], that in structurally inhomogeneous systems when two or more eigenfrequencies approach each other, it is possible to achieve a sharp increase in the damping rate of certain vibration modes of the structure due to the interaction of close natural vibration modes of the structure and the damper. In fact, with an increase in the damper stiffness, the dissipative ability of the damper increases due to a decrease in these properties of the structure.…”
Section: Assessment Of the Complex Eigenfrequency Of Structures With Dynamic Damperscontrasting
confidence: 78%
“…w z t w z e i t ( , ) ( ) In this case, the parameters reflecting the viscoelastic properties of the structure and damper material are replaced by approximate relations [26,30,32]  …”
Section: Mathematical Model Of the Problemmentioning
confidence: 99%
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“…-in [4], forced vibrations of axisymmetric bodies of a non-homogeneous structure are considered. A technique for modeling such bodies and analyzing their dynamic behavior in the presence of external influences are given.…”
Section: Introductionmentioning
confidence: 99%