Erratum: “Optimal Design of Double-Mass Dynamic Vibration Absorbers Arranged in Series or in Parallel” [Journal of Vibration and Acoustics, 2017, Vol. 139, pp. 011015-1–011015-16]

2017 ◽  
Author(s):  
Toshihiko Asami
Keyword(s):  
Optimal Design ◽  
Vibration Absorbers ◽  
Dynamic Vibration ◽  
Double Mass ◽  
In Series ◽  
Dynamic Vibration Absorbers

Optimal Design of Double-Mass Dynamic Vibration Absorbers Arranged in Series or in Parallel

2016 ◽  
Vol 139 (1) ◽  
Author(s):  
Toshihiko Asami
Keyword(s):  
Optimal Design ◽  
Vibration Absorbers ◽  
Dimensionless Parameters ◽  
Optimization Criteria ◽  
Double Mass ◽  
In Series ◽  
Single Mass ◽  
Dynamic Vibration Absorbers ◽  
Series Type ◽  
H2 Optimization

This paper considers the optimal design of double-mass dynamic vibration absorbers (DVAs) attached to an undamped single degree-of-freedom system. Three different optimization criteria, the H∞ optimization, H2 optimization, and stability maximization criteria, were considered for the design of the DVAs, and a performance index was defined for each of these criteria. First, the analytical models of vibratory systems with double-mass DVAs were considered, and seven dimensionless parameters were defined. Five of these parameters must be optimized to minimize or maximize the performance indices. Assuming that all dimensionless parameters are non-negative, the optimal value of one parameter for a double-mass DVA arranged in series (series-type DVA) was proven to be zero. The optimal adjustment conditions of the other four parameters were derived as simple algebraic formulae for the H2 and stability criteria and numerically determined for the H∞ criterion. For a double-mass DVA arranged in parallel (parallel-type DVA), all five parameters were found to have nonzero optimal values, and these values were obtained numerically by solving simultaneous algebraic equations. Second, the performance of these DVAs was compared with a single-mass DVA. The result revealed that for all optimization criteria, the performance of the series-type DVA is the best among the three DVAs and that of the single-mass DVA is the worst. Finally, a procedure for deriving the algebraic or numerical solutions for H2 optimization is described. The derivation procedure of other optimal solutions will be introduced in the future paper.

Dynamic Vibration Absorber Optimal Design With Emphasis on Complete Machine Dynamics Modelling

2008 ◽  
Author(s):  
Bohdan M. Diveyev ◽  
Zinovij A. Stotsko
Keyword(s):  
Optimal Design ◽  
Vibration Absorber ◽  
Vibration Absorbers ◽  
Rotating Machines ◽  
Dynamic Vibration Absorber ◽  
New Methods ◽  
Dynamic Vibration ◽  
Methods Development ◽  
Dynamic Vibration Absorbers ◽  
Dynamics Modelling

The main aim of this paper is improved dynamic vibration absorbers design with taking into account complex rotating machines dynamic The is considered for the complex vibroexitated constructions. Methods of decomposition and the numerical schemes synthesis are considered on the basis of new methods of modal methods. Development of of complicated machines and buildings in view of their interaction with system of dynamic vibration absorbers is under discussion.

Optimal design for high-performance passive dynamic vibration absorbers under random vibration

2019 ◽  
Vol 195 ◽  
pp. 469-489 ◽  
Author(s):  
Eduardo Barredo ◽  
J.G. Mendoza Larios ◽  
Jan Mayén ◽  
A.A. Flores-Hernández ◽  
Jorge Colín ◽  
...  
Keyword(s):  
Optimal Design ◽  
High Performance ◽  
Random Vibration ◽  
Vibration Absorbers ◽  
Dynamic Vibration ◽  
Dynamic Vibration Absorbers
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