Abstract

This paper focuses on flexible friction dampers (or “strips”) mounted on the underside of adjacent turbine blade platforms for sealing and damping purposes. A key parameter to ensure a robust and trustworthy design is the correct prediction of the maximum frequency shift induced by the strip damper coupling adjacent blades. While this topic has been extensively addressed on rigid friction dampers, both experimentally and numerically, no such investigation is available as far as flexible dampers are concerned. This paper builds on the authors’ prior experience with rigid dampers to investigate the peculiarities and challenges of a robust dynamic model of blade-strips systems. The starting point is a numerical tool implementing state-of-the-art techniques for the efficient solution of the nonlinear equations, e.g., multi-harmonic balance method with coupled static solution and state-of-the-art contact elements. The full step-by-step modelling process is here retraced and upgraded to take into account the damper flexibility: for each step, key modelling choices (e.g., mesh size, master nodes selection, contact parameters) which may affect the predicted response are addressed. The outcome is a series of guidelines which will help the designer assign numerical predictions the proper level of trust and outline a much-needed experimental campaign.

Highlights

  • Turbine blades do not benefit significantly from material hysteresis and aerodynamic damping [1,2,3]

  • This paper focuses on flexible friction dampers mounted on the underside of adjacent turbine blade platforms for sealing and damping purposes

  • Among external dry friction dampers, the strip dampers are thin flexible metallic strips which are positioned under the blade platforms of turbine bladed disks and their primary function is for cooling-air sealing purpose

Read more

Summary

Introduction

Turbine blades do not benefit significantly from material hysteresis and aerodynamic damping [1,2,3]. Dry friction can be incorporated into the blade design, in the form of shrouds [5,6,7,8], interlocked contact surfaces [9], lacing wires or zigzag pins [10,11,12,13,14,15,16] or thin-strip dampers [17] can be added to minimize the resonant blade response These external dry friction dampers are extensively used in turbine designs because they are easy to manufacture, install and substitute, relatively inexpensive and can withstand high temperatures. This paper constitutes the first necessary step: gain a complete awareness of the level of adequacy of the numerical tools at hand and of the key parameters whose effect on the results is stronger

Numerical Model
Contact Model
Numerical Calculation
Influence of Key Parameters on the Response
Definition of the Nominal Parameter Values and of the Benchmark Case
FE Model
Craig-Bampton Reduction
Density of Nodes Incremented Along the Strip Long-Edge Direction X
Density of Nodes Incremented Along the Strip Short-Edge Direction Y
Engineering Choices
Conclusions
Findings
Methods
Full Text
Published version (Free)

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call