Dynamic properties and damping predictions for laminated micro-beams by different boundary conditions

Diveyev, Bohdan; Horbay, Orest; Kernytskyy, Ivan; Pelekh, R. Ya.; Velhan, Igor

doi:10.1109/memstech.2017.7937526

Cited by 3 publications

(2 citation statements)

References 11 publications

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“…In Koo and Ahmadian (2004) numerically studied two kinds semi-active skyhook DVA, and then magnetic resonator (MR) damper is tapped and experimentally confirmed the improved control efficiency. The conventional DVA are presented in Diveyev, Horbay, Kernytskyy, Pelekh and Velhan (2017), Kernytskyy et al (2017), Pelekh et al (2017.…”

Section: Introductionmentioning

confidence: 99%

Optimization of the semi-active vibration absorbers

Snitynskyy

Diveyev

Fornalchyk

et al. 2021

srees

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In this paper, an efficient numerical approach is proposed to maximize the minimal damping of modes in a prescribed frequency range for general viscous tuned-mass systems. Methods of decomposition and numerical synthesis are considered on the basis of the adaptive schemes. The influence of dynamic vibration absorbers and basic design elastic and damping properties is under discussion. A technique is developed to give the optimal DVA’s for the elimination of excessive vibration in sinusoidal and impact forced system. One task of this work is to analyze parameters identification of the dynamic vibration absorber and the basic structure. The questions of robustness at optimization of DVA are considered. Different types of control management for semi-active DVA’s are applied. Examples of DVA’s practical implementation are presented.

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Section: Introductionmentioning

confidence: 99%

Optimization of the semi-active vibration absorbers

Snitynskyy

Diveyev

Fornalchyk

et al. 2021

srees

Self Cite

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“…The real effective optimization of multi-element model is not really. The algorithms of condensation a model are here usually used to a little size model on which it is possible to make optimization (Kernytskyy, Diveyev, Vybranets & Kernytskyy, 2008;Diveyev, Vikovych, Dorosh & Kernytskyy, 2012;Sava, Kernytskyy & Diveyev, 2013;Diveyev, Beshley, Konyk & Kernytskyy, 2015a;Diveyev, Kernytskyy, Kopytko, Konyk & Kogut, 2015b;Diveyev, Horbay, Kernytskyy, Pelekh & Velhan, 2017;. The large number of articles on this subject during several decades shows that clear quantitative results are very hard to obtain.…”

Section: Introductionmentioning

confidence: 99%

Vibration absorber optimization for boom-sprayer

Kernytskyy

Baranovych

Berezovetskyi

et al. 2019

Przegląd Naukowy Inżynieria I Kształtowanie Środowiska

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The main task of this work is to analyze optimal design-system of the booms of boom-sprayers. The discrete-continue models of machines dynamics of such wheeled machines as boom-sprayer with elongated boom element with the attachment of dynamic vibration absorbers are offered. The algorithms for vibration decreasing of boom are received. The new vibroabsorbing elements are proposed. The paper contemplates the provision of dynamic vibration absorbers (DVA) of buffered impact masses and particle type. Such originally designed absorbers reduce vibration selectively in maximum vibration mode, without introducing vibration in other modes. The damping results from the exchange of momentum during impacts among the masses and masses and stops as the structure vibrates. A technique is developed to give the optimal DVA’s as single degree of freedom (SDOF) buffered system. The one-digit values are established not only for the dynamic vibration absorber parameters, but also for mechanical parameter of base structure – boom in connection points of the dynamic vibration absorbers. Finally, present research develops the genetic algorithms for optimal design searching by discrete-continuum DVA’s system – base system modeling.

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