Design of optimum systems of viscoelastic vibration absorbers for a given material based on the fractional calculus model

被引:48
作者
De Espindola, Jose Joao [1 ]
Bavastri, Carlos Alberto [2 ]
De Oliveira Lopes, Eduardo Marcio [3 ]
机构
[1] Univ Fed Santa Catarina, Florianopolis, SC, Brazil
[2] Fed Univ Technol Parana UTFPR, Curitiba, PR, Brazil
[3] Univ Fed Parana, BR-80060000 Curitiba, Parana, Brazil
关键词
fractional calculus model; dynamic neutralizers; viscoelastic materials; optimization;
D O I
10.1177/1077546308087400
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
So-called vibration absorbers, which might more appropriately be called vibration neutralizers, are mechanical devices designed to be attached to another mechanical system, or structure, called the primary system, for the purpose of controlling, or reducing, the vibration ( and consequent sound production) of machines, structural surfaces and panels. The cheapest and easiest way to construct a vibration absorber is by incorporating a viscoelastic material, functioning as both the resilient and the energy dissipating component. The viscoelastic material acts as a damped spring. This article sets out to describe how to design an optimal system of viscoelastic absorbers for a known material, through a model using four fractional parameters. A real example, of the design of a system of six viscoelastic vibration absorbers for mitigation of the response to fluid-structure instability in a hydroelectric generator system, is presented and discussed.
引用
收藏
页码:1607 / 1630
页数:24
相关论文
共 31 条
[1]  
[Anonymous], J BRAZILIAN SOC MECH
[2]  
[Anonymous], FRACTIONAL DIFFERENT
[3]  
[Anonymous], P 10 INT C MOD AN C
[4]  
[Anonymous], MODELLING CONTROL AU
[5]  
[Anonymous], P 6 INT S DYN PROBL
[6]   A THEORETICAL BASIS FOR THE APPLICATION OF FRACTIONAL CALCULUS TO VISCOELASTICITY [J].
BAGLEY, RL ;
TORVIK, PJ .
JOURNAL OF RHEOLOGY, 1983, 27 (03) :201-210
[7]   ON THE FRACTIONAL CALCULUS MODEL OF VISCOELASTIC BEHAVIOR [J].
BAGLEY, RL ;
TORVIK, PJ .
JOURNAL OF RHEOLOGY, 1986, 30 (01) :133-155
[8]  
Bagley RL, 1979, SHOCK VIBRATION B 2, V49, P135
[9]  
BROCK JE, 1946, ASME, V68, pA284
[10]  
CANDIR B, 1986, P 4 INT MOD AN C LOS, V2, P1628