Publisher's Synopsis
This report investigates the utility of the Hilbert Huang transform for the analysis of aeroelastic flight data. It is well known that the classical Hilbert transform can be used for time-frequency analysis of functions or signals. Unfortunately, the Hilbert transform can only be effectively applied to an extremely small class of signals, namely those that are characterized by a single frequency component at any instant in time. The recently-developed Hilbert Huang algorithm addresses the limitations of the classical Hilbert transform through a process known as empirical mode decomposition. Using this approach, the data is filtered into a series of intrinsic mode functions, each of which admits a well-behaved Hilbert transform. In this manner, the Hilbert Huang algorithm affords time-frequency analysis of a large class of signals. This powerful tool has been applied in the analysis of scientific data, structural system identification, mechanical system fault detection, and even image processing. The purpose of this report is to demonstrate the potential applications of the Hilbert Huang algorithm for the analysis of aeroelastic systems, with improvements such as localized online processing. Applications for correlations between system input and output, and amongst output sensors, are discussed to characterize the time-varying amplitude and frequency correlations present in the various components of multiple data channels. Online stability analyses and modal identification are also presented. Examples are given using aeroelastic test data from the F-18 Active Aeroelastic Wing airplane, an Aerostructures Test Wing, and pitch plunge simulation.Brenner, Martin J. and Prazenica, ChadArmstrong Flight Research CenterAEROELASTIC RESEARCH WINGS; ALGORITHMS; DATA PROCESSING; DATA REDUCTION; F-18 AIRCRAFT; HILBERT TRANSFORMATION; FAULT DETECTION; IMAGE PROCESSING; SIMULATION; SYSTEMS HEALTH MONITORING; STABILITY; SYSTEM IDENTIFICATION; TRANSFER FUNCTIONS; CORRELATION COEFFICIE...
