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Mô tả chi tiết
Chapter 3
Parametric Study of Inlet Distortion Propagation
in Compressor with Integral Approach
and Taguchi Method
As mentioned and discussed in previous chapters, the integral method can successful to describe the qualitative trend of distorted inlet flow propagation in
the axial compressors. Generally, integral method is applied to the problems of
distorted inlet flow, and the relationships and the effects that some of the key
parameters would have on the propagation of inlet distortion flow were predicted
in qualitative trend, as illustrated in Chap. 1. In this chapter, a Taguchi’s quality control method [12] will be adopted to justify the integral method and its
research results. The results from Taguchi’s quality control method indicate
that the influence of major parameters on the inlet distortion propagation can
be ranked as, the most one of the ratio of drag-to-lift coefficient, then the inlet
distorted velocity coefficient, and the least one of inlet flow angle. This conclusion is different from that in Kim et al.’s research, reason being the later
was carried out using only several cases with integral method. In comparison, when Taguchi quality control method is used, the prediction of degrees of
influence by the parameters on the distortion propagation is more reasonable
and accurate.
3.1 Introduction
The gas turbine engine has contributed greatly to the advancement of current
flight capabilities in terms of aircraft performance and range. The propulsive
power of the gas turbine has increased since World War II through higher cycle
pressure ratios and turbine inlet temperature. The compressor is a key component to this evolution.
In general, it is more difficult to attain high efficiency on the compressor
stages. Compressors must achieve high efficiency in blade rows in diffusing flow
fields. However, stable operation of the engine depends on the range of stable operation of the compressor and the blade row stall characteristics determine the
limit of stable operation.
Compressor performance is normally characterized by pressure ratio, efficiency,
mass flow and energy addition. Stability is also a performance characteristic. It is
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linked to the response of the compressor to a disturbance that perturbs the compressor operation from a steady point. In transient disturbance, if the system returns to
the original point of operational equilibrium, the performance is regarded as stable.
The performance is considered unstable if the response is to drive operation away
from the original point and steady state operation is not possible [7].
Moreover, there are two areas of compressor performance that relate to stability. One deals with operational stability and the other deals with aerodynamic
stability. Operational stability is concerned with the matching of performance
characteristics of the compressor with a downstream flow device such as a throttle, turbine or a jet nozzle.
It is common to see during the operations of the axial-flow compression systems, as the pressure rise increases, that the mass flow is reduced. A point will be
reached when the pressure rise is a maximum. Further reduction in mass flow will
lead to a sudden and definite change in the flow pattern in the compressor. Beyond
this point, the compressor will enters into either a stall or a surge. Both stall and
surge phenomena are undesirable and they can be detrimental in performance,
structural integrity or system operations ([2], [3], and [7]).
In the area of instability caused by inlet distortion in axial compressor, there is a
considerable interest over the years, with an extensive literature ([1], [3], [4], [5], [6],
[8], [9] and [10]). Among them, Kim et al. [5] successfully calculated the qualitative
trend of distorted performance and distortion attenuation of an axial compressor by
using a simple integral method. Ng et al. [6] developed the integral method and proposed a distortion critical line. By making some simplifications, integral method can
rapidly predict the distorted performance and distortion attenuation of an axial compressor without using comprehensive CFD codes and parallel supercomputer, and
unavoidable, some elegance and detail of flow physics must be sacrificed. Nevertheless, the integral method can still provide a useful physical insight about the performance of the axial compressor with an inlet flow distortion.
In current work, using integral method, the behavior of the non-uniform
inlet flow conditions in single and multistage axial compressor is studied. The
distortion flow pattern through the compressor is also investigated. In addition, the off-line quality control method by Taguchi ([11] and [12]) is used to
analyze the parameters affecting the flow through the compressor.
Kim et al. [5] has concluded that the two most important parameters to control
the distortion propagation are the drag-to-lift ratio of the blade and the inlet flow
angle. Taguchi method is used here to verify Kim et al’s findings on the parameters
influencing the flow through the compressor.
Chapter 3 Parametric Study of Inlet Distortion Propagation in Compressor