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research-article

Reduced Order Modeling of Bladed Disks with Friction Ring Dampers

[+] Author and Article Information
Seunghun Baek

Department of Mechanical Engineering University of Michigan Ann Arbor, Michigan 48104
baeksh@umich.edu

Bogdan I. Epureanu

Department of Mechanical Engineering University of Michigan Ann Arbor, Michigan 48109
epureanu@umich.edu

1Corresponding author.

ASME doi:10.1115/1.4036952 History: Received August 16, 2016; Revised May 24, 2017

Abstract

An efficient methodology to predict the nonlinear response of bladed disks with a dry friction ring damper is proposed. Designing frictional interfaces for bladed disk systems is an important approach to dissipate vibration energy. One emerging technology uses ring dampers, which are ring-like substructures constrained to move inside a groove at the root of the blades. Such rings are in contact with the bladed disk due to centrifugal forces, and they create nonlinear dissipation by relative motion between the ring and the disk. The analysis of the dynamic response of nonlinear structures is commonly done by numerical integration of the equations of motion, which is computationally inefficient, especially for steady-state responses. To address this issue, reduced order models (ROMs) are developed to capture the nonlinear behavior due to contact friction. The approach is based on expressing the nonlinear forces as equivalent nonlinear damping and stiffness parameters. The method requires only sector level calculations and allows pre-calculation of the response-dependent equivalent terms. These factors contribute to the increase of the computational speed of the iterative solution methods. A model of a bladed disk and damper is used to demonstrate the method. Macro- and micro-slip are used in the friction model to account for realistic behavior of dry friction damping. For validation, responses due to steady-state traveling wave excitations are examined. Results computed by ROMs are compared with results from transient dynamic analysis in ANSYS with the full order model.

Copyright (c) 2017 by ASME
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